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	</style></head><body dir="ltr" style="max-width:8.5in;margin-top:0.9839in; margin-bottom:0.9839in; margin-left:1.1811in; margin-right:1.1811in; "><p class="P112">REICE</p><p class="P109"><span class="T1">Revista Electrónica de Investigación en Ciencias Económicas</span></p><p class="P111">Abriendo Camino al Conocimiento</p><p class="Standard"><span class="A1"><span class="T14"> </span></span></p><p class="P154_borderStart"><span class="T59">Vol. 5, No. 9, enero - junio 2017                                     REICE ISSN: 2308-782X</span></p><p class="P152"><a href="http://revistacienciaseconomicas.unan.edu.ni/index.php/REICE" class="Internet_20_link"><span class="Internet_20_link"><span class="T17">http://revistacienciaseconomicas.unan.edu.ni/index.php/REICE</span></span></a></p><p class="P152_borderEnd"><a href="mailto:revistacienciaseconomicas@gmail.com" class="Internet_20_link"><span class="Internet_20_link"><span class="T16">revistacienciaseconomicas@gmail.com</span></span></a></p><p class="Standard"><span class="A1"><span class="T15" /></span></p><p class="Standard"><span class="A1"><span class="T14" /></span></p><p class="Standard"><span class="A1"><span class="T14" /></span></p><p class="P5"><span class="A1"><span class="T18">Factores determinantes que influyen para el emprendimiento de microempresas en el municipio de León, Nicaragua.</span></span></p><p class="P11"> </p><p class="P11"> </p><p class="P29">Determinants that influence entrepreneurship in micro-enterprises in the municipality of León, Nicaragua.</p><p class="P31"> </p><p class="P32"><span class="T33">Fecha recepción: abril 30 del 2017</span></p><p class="P32"><span class="T33">Fecha aceptación: mayo 25 del 2017</span></p><p class="P33"> </p><p class="P35"> </p><p class="P35">Justa Pastora Amador Ruiz</p><p class="Standard"><span class="T3">Orcid: </span><a href="http://orcid.org/0000-0001-9539-6607" class="Internet_20_link"><span class="Internet_20_link"><span class="T40">http://orcid.org/0000-0001-9539-6607</span></span></a></p><p class="Standard"><span class="T68">Docente de la Facultad de Ciencias Económicas y Empresariales</span></p><p class="Standard"><span class="T68">Universidad Nacional Autónoma de Nicaragua, León</span><span class="apple-converted-space"><span class="T70"> </span></span></p><p class="P36">Estudiante - Programa de Doctorado “Economía y Gestión de la Empresa” Departamento de Economía de la Empresa, Universidad Politécnica de Cartagena</p><p class="Standard"><span class="T3">Correo: </span><a href="mailto:justaamador4@gmail.com" class="Internet_20_link"><span class="Internet_20_link"><span class="T20">justaamador4@gmail.com</span></span></a></p><p class="P35"> </p><p class="Standard"><span class="T2">Dr. Antonio Juan Briones-Peñalver</span></p><p class="Standard"><span class="T2">Orcid:</span> <a href="http://orcid.org/0000-0002-2893-007X" class="Internet_20_link"><span class="Internet_20_link"><span class="T69">http://orcid.org/0000-0002-2893-007X</span></span></a></p><p class="P35">Profesor Contratado Doctor de la Facultad de Ciencias de la Empresa</p><p class="Standard"><span class="T2">Doctor Europeo en Gestión de Empresas, Universidad Politécnica de Cartagena, España.</span></p><p class="Standard">Correo: <a href="mailto:aj.briones@upct.es" class="Internet_20_link"><span class="Internet_20_link"><span class="T19">aj.briones@upct.es</span></span></a></p><p class="Standard"><span class="Internet_20_link"><span class="T19" /></span></p><p class="P45"> </p><p class="P46"> </p><p class="P46"> </p><p class="P108"> </p><p class="Standard">Resumen</p><p class="P55"> </p><p class="P23"> </p><p class="Standard">En este artículo se analiza la influencia de los factores socioeconómicos y psicosociales del emprendimiento femenino. Para ello, se ha empleado una muestra de 101 constituida por mujeres emprendedoras en el municipio de León, Nicaragua. Los <span class="T4">resultados indican  que todas las variables razonadas ejercen una significativa influencia sobre la  probabilidad de </span><span class="T1">emprender, los factores sociodemográficos</span><span class="T4"> </span><span class="T3">aumenta cuando disponen de habilidades, conocimientos y  </span>cuentan con un contacto temprano en el mundo empresarial. <span class="T35">A la luz de los resultados obtenidos estos confirman las relaciones establecidas en el modelo de investigación.</span></p><p class="P20"> </p><p class="Standard"><span class="T5">Palabras clave:</span><span class="T6"> </span>mujer, emprendedoras, factores determinantes, microempresa</p><p class="P6"> </p><p class="P26"> </p><p class="P26">ABSTRACT</p><p class="P56"> </p><p class="P30">This article analyzes the influence of the socioeconomic and psychosocial factors of the female entrepreneurship. For this purpose, a sample of 101 women entrepreneurs in the municipality of León, Nicaragua, has been used. We apply descriptive, in order to detect the relationship between the considered factors. Some results indicate that all variables considered have a significant influence on the probability of undertaking, sociodemographic factors increase when they have skills, knowledge and have an early contact in the business world.</p><p class="P30"> </p><p class="Standard"><span class="T72">Keywords:</span><span class="T77"> women, entrepreneurs, determinants, micro-enterprises</span></p><p class="P89"> </p><p class="Standard"><span class="T1">Introducción</span></p><p class="P51"> </p><p class="Standard"><span class="T78">El emprendimiento femenino, es uno de los principales retos  que </span><span class="T1">se confronta en países en desarrollo y  en el crecimiento económico</span>. Los gobiernos y organizaciones económicas Internacionales, OECD,  el Banco Mundial, como la Agencia de los Estados Unidos para el Desarrollo Internacional (USAID) y el Fondo Monetario Internacional (FMI), han abordado políticas y programas orientados a favorecer las iniciativas dirigidas por mujeres en los negocios.</p><p class="Standard"> </p><p class="Standard">Así pues, tras realizar una revisión conceptual sobre emprendimiento femenino, el presente trabajo trata de verificar<span class="T60"> como las empresas dedicadas a la actividad empresarial en el Municipio de León, fomentan actitudes hacia el emprendimiento, y logran con el ello mejorar su </span><span class="T61">per</span><span class="T32">formance.</span> </p><p class="P48"> </p><p class="Standard"><span class="T1">Actualmente existe unanimidad en las economías alrededor del mundo que en países subdesarrollado se han centrado sus actividades productivas en el sector servicio, dejando a un lado la tendencia de crear grandes empresas del siglo XXI. Por otra parte el fenómeno emprendedor se está considerando un factor claves de la innovación, la competitividad y el desarrollo económico de las sociedades e impacta en diferentes esferas de desarrollo, </span>s<span class="T1">in embargo, más controversia existe sobre la figura del </span><span class="T9">emprendedor</span><span class="T1">, el protagonista de la creación de empresas.</span></p><p class="P57"> </p><p class="Standard"><span class="T58">Los primeros estudios </span>de la investigación sobre la mujer empresaria<span class="T58"> hay que situarlos históricamente en la década de 1970 y 1980 </span> y  hasta bien entrada de<span class="T65"> los años ochenta, se despertó un especial interés, surgido de la propuesta realizada por Schwartz en 1976, se dirigió a  la identificación de las características, motivaciones y actitudes de la mujer  emprendedora, e</span><span class="T78">s por ello que l</span>a influencia de la mujer en la actividad emprendedora y propiedad de empresas ha venido tomando mayor relevancia.</p><p class="P13"> </p><p class="Standard">En el umbral del siglo XXI han comenzado a desarrollarse trabajos empíricos sobre la actividad empresarial de la mujer  y en general en la investigación sobre pequeña empresa. No obstante, pese a reconocerse el gran esfuerzo, su relación con el género no ha sido suficientemente estudiada en las últimas décadas , Sin embargo, se han incorporado  otros elementos esenciales además de la personalidad, como son el entorno y sus funciones dentro de la empresa .</p><p class="P25"> </p><p class="Standard"><span class="T1">La efigie del emprendedor ha sido esbozada desde muchas áreas del conocimiento bajo diferentes enfoques pragmáticos </span>, a<span class="T1"> lo largo de los años ha evolucionado de acuerdo a distintos comportamientos </span>, <span class="T1">y se  hace énfasis en los enfoques y tipología de emprendedores. </span></p><p class="P34"> </p><p class="P34">En sentido económico fue definida por el francés Richard Cantillón en 1755 y posteriormente perfeccionado por otros autores, Cantillón fue el primero en elaborar el concepto pródigamente, resaltando su naturaleza y multifacética y holística </p><p class="P48" /><p class="Standard"><span class="T1">Dada la diversidad de enfoques teóricos se ha desarrollado evidencia empírica utilizando uno o varios de los enfoques propuestos para demostrar la aplicación de los mismos en diferentes ámbitos empresarial y contextual </span>, a<span class="T1">sociados a los enfoques, están los niveles de análisis que se han de establecer para el estudio del emprendimiento. El GEM identifica tres componentes principales del emprendimiento: </span><span class="T7">actitudes, actividades y aspiraciones </span><span class="T1">emprendedoras, combinación óptima de estos componentes que están directa o indirectamente involucradas en las iniciativas emprendedoras y pueden conformar un sistema emprendedor que ayude al desarrollo económico . A continuación se explican: </span></p><p class="P13"> </p><p class="P54"><span class="T11">a).- Las actividades emprendedoras: </span><span class="T10">son heterogéneas, sin embargo, y se enfoca en el proceso emprendedor, la recolección de datos del GEM analiza el ciclo de vida de dicho proceso, un aspecto influyente es el grado en que una persona compromete recursos para iniciar nuevas actividades de negocios,  es decir la creación de negocios puede variar según sector industrial, tamaño del equipo fundador, así como también en las características demográficas, género, edad o educación  y antigüedad de la empresa. </span></p><p class="P39"> </p><p class="Standard"><span class="T11">b).- Las actitudes, percepciones o intenciones emprendedoras: </span><span class="T10">evaluaciones individuales que intentan medir las intenciones empresariales y se relacionan con las oportunidades, autoeficacia, miedo al fracaso y espíritu empresarial a través de otros miembros de la red personal. </span></p><p class="P38"> </p><p class="Standard"><span class="T57">c).-</span><span class="T56"> </span><span class="T57">Las aspiraciones emprendedoras: </span><span class="T56">enfocadas en los diferentes tipos de ambiciones de la actividad empresarial. Reflejan la naturaleza cualitativa de la actividad empresarial, considera a emprendedores con expectativas de crecimiento, características innovadoras y con orientación internacional. No obstante, de concretizarse estas aspiraciones, existe una tendencia de emprendedores sin expectativas de crecimiento, pero que están ofreciendo o desarrollando un nuevo bien, </span><span class="T10">éstas pueden afectar significativamente el impacto económico de estas actividades emprendedoras. </span></p><p class="P12"> </p><p class="Standard"><span class="T1">Una revisión de las contribuciones que se han realizado sobre  el emprendedor tiende a identificarse en la dinámica del proceso del espíritu empresarial, el contexto [las instituciones] y el desarrollo económico  y seguir modelos para el emprendimiento </span>, es decir, esto ayudaría  a entender ¿Por qué las contribuciones relativas del espíritu empresarial varían significativamente entre países y regiones?. </p><p class="Standard"> </p><p class="P15">FIGURA 1: Modelo del Proceso de los factores que influyen en el emprendimiento femenino.</p><p class="P90" /><!--Next 'div' was a 'text:p'.--><div class="P90"> <!--Next '
			div' is a draw:frame.
		--><div style="height:0.5626in;width:1.1181in; padding:0;  float:left; position:relative; left:7.5369cm; top:2.776cm; " class="fr2" id="Frame1"><!--Next 'div' was a 'draw:text-box'.--><div style=""><p class="P64">Dinamismo de los negocios</p></div></div></div><div style="clear:both; line-height:0; width:0; height:0; margin:0; padding:0;"> </div><p class="Standard">La Figura 1. Muestra cuatro importantes factores que influyen en el proceso del emprendimiento, sin embargo, no solo estos factores influyen en el proceso de formación del emprendimiento, pero también la mayoría no se correlaciona con las medidas de la formación del proceso. Pese a la existencia de un entorno inestable, la existencia de oportunidades empresariales, es una condición necesaria para el espíritu empresarial . <span class="T3">Esta influencia también se verifica en el campo del espíritu empresarial destacando los factores determinantes en la comprensión de las diferencias de la conducta individual , </span>es un reflejo de las acciones individuales,  el éxito del mismo, depende de un conjunto de condiciones externas , la cultura, la educación, e información, tecnología disponible y normas sociales, , y además de otras variables individuales relacionadas con la personalidad y  habilidad . Desde el enfoque <span class="T1">cognitivos , existen herramientas para el desarrollo del emprendimiento: ideas, creatividad e innovación. Éstas requieren de habilidades desde la mente del emprendedor. Cabe destacar que desde el fundamento </span>psicológico, el emprendimiento depende en gran medida de la disposición y voluntad de personas , es importante para los países tener personas que puedan reconocer oportunidades de negocio valiosas y que perciban en sí mismas la existencia de habilidades requeridas para explotar dichas oportunidades . En la actualidad la <span class="T1">diferencia entre emprendedores, empresarios y otras personas son las condiciones las capacidades y  oportunidades que se aprovechan. </span></p><p class="P12"> </p><p class="P34">Finalmente, es importante tomar en consideración la educación, los valores trasmitidos por el contexto familiar, social y modelos de empresarios ejemplares, </p><p class="Standard"><span class="T1">son aspectos importantes en la generación de la motivación y las habilidades de las mujeres emprendedoras </span>.</p><p class="P20"> </p><p class="P22">Factores determinantes del emprendimiento: </p><p class="Standard">En diversos estudios se ha referido algunos de los factores que explican aumenta o disminuyen la actividad de emprendimiento femenino  y diferentes criterios que ponen de manifiesto que la falta de integración del emprendimiento, emergen en el análisis y reflexión de las causas que llevan a las personas a crear una empresa. <span class="T1">Sin embargo, la contribución de los factores, </span><span class="T58">como señalan , es relevante ya  que pueden contribuir u obstaculizar el nacimiento y desarrollo de emprendedores en un país, tanto en términos cuantitativos como cualitativos, e</span>stos factores y su intensidad considerados en conjunto determinan el capital emprendedor y el capital social de una economía, la cual implica, en toda su amplitud, diversas expresiones de cohesión social<span class="T1">.  </span></p><p class="P82"> </p><p class="P54"><span class="T45">Tabla 1. Factores determinantes del Emprendimiento</span></p><div class="P15" /><p class="P23">                                            Factores   <span> </span><span> </span><span> </span><span> </span><span> </span><span> Autores</span></p><div class="P15" /><p class="P21"> </p><table border="0" cellspacing="0" cellpadding="0" class="Table1"><colgroup><col width="480" /><col width="176" /></colgroup><tr class="Table11"><td style="text-align:left;width:4.3236in; " class="Table1_A1"><p class="P83"><span class="T80">i) Psicológico e individuales:  las características y motivaciones raza, género; ocupa fuentes de ideas; ocupación de los padres; nivel educativo; nivel de experiencia; edad; objetivos personales</span></p></td><td style="text-align:left;width:1.5896in; " class="Table1_A1"><p class="P60"> </p></td></tr><tr class="Table12"><td style="text-align:left;width:4.3236in; " class="Table1_A1"><p class="P119"><span class="T21">ii) La elección estratégica que adoptan la hora de tomar la decisión de poner en marcha un negocio</span></p></td><td style="text-align:left;width:1.5896in; " class="Table1_A1"><p class="P62"> </p></td></tr><tr class="Table13"><td style="text-align:left;width:4.3236in; " class="Table1_A1"><p class="P123">iii] el papel de liderazgo </p></td><td style="text-align:left;width:1.5896in; " class="Table1_A1"><p class="P62"> </p></td></tr><tr class="Table14"><td style="text-align:left;width:4.3236in; " class="Table1_A1"><p class="P119"><span class="T21">iv) Condiciones del entorno: la formación, factores de percepción subjetiva, las redes sociales y de cooperación, presencia de modelos de rol, y el rol familiar</span></p></td><td style="text-align:left;width:1.5896in; " class="Table1_A1"><p class="P62"> </p></td></tr><tr class="Table14"><td style="text-align:left;width:4.3236in; " class="Table1_A1"><p class="P119"><span class="T21">v) Avance tecnológico y, el acceso a la financiación.</span></p></td><td style="text-align:left;width:1.5896in; " class="Table1_A1"><p class="P61">,</p></td></tr><tr class="Table14"><td style="text-align:left;width:4.3236in; " class="Table1_A1"><p class="P119"><span class="T21">vi) Estratégico y logro de resultados </span></p></td><td style="text-align:left;width:1.5896in; " class="Table1_A1"><p class="P61">.</p></td></tr></table><div class="P48" /><p class="P58"> </p><p class="Standard"><span class="T60">De acuerdo a </span>,<span class="T1"> existen factores motivacionales para emprender </span> que explican el comportamiento emprendedor y muy pocos trabajos inciden en el estudio de los aspectos aplicados a teorías con acción para favorecer la explicación de las iniciativas tomadas de la mujer emprendedora y su impacto en la empresa .</p><p class="P20"> </p><p class="Standard">Sin embargo, e<span class="T2">l conocimiento de lo que es y cómo se determina el éxito del emprendimiento femenino, está relacionado con l</span><span class="T3">as motivaciones, las expectativas y los objetivos personales que inciden en la conducta empresarial . Esta influencia también se verifica en el campo del espíritu empresarial destacando los factores motivacionales como</span>: necesidad de logro, independencia y deseos de riquezas <span class="T3">son factores determinantes en la comprensión de las diferencias de la conducta individual , sin embargo, son escasos los estudios empíricos que abordan </span>las razones por que incitan a las mujeres a iniciar negocios exitosamente. </p><p class="P20"> </p><p class="Standard"><span class="T1">El carácter polifacético y dinámico de la mujer  emprendedora, se ha centrado en diferentes factores que explican su posicionamiento para incrementar el dinamismo en la economía  y se pueden distinguir: el enfoque económico, donde se imponen los aspectos relativos a la racionalidad económica </span> <span class="T1">y, a grandes rasgos, se plantea que el emprendimiento femenino obedece a la capacidad emprendedora y está relacionada con el rendimiento de la empresa, sector o país </span>, <span class="T1">por otra parte, el enfoque psicológico postula que son los rasgos psicológicos de las personas los que determinan la actividad emprendedora</span> <span class="T1">y  el enfoque </span><span class="T1">sociológico defiende que el entorno socio cultural condiciona la decisión de crear una empresa </span>.</p><p class="P15"> </p><p class="Standard"><span class="T1">El principal objetivo, por tanto, de este estudio es analizar los factores que influyen en las actitudes y las motivaciones para crear una empresa entre las mujeres emprendedoras en el municipio de León, Nicaragua. </span><span class="A7">Resaltando la importancia de cada factor en la construcción de un índice de emprendimiento, y determinando las variables que explican el desempeño de este índice. </span><span class="T1"> Este análisis servirá como punto de partida para hacer una primera aproximación al perfil de la mujer empresaria que permita el diseño de nuevos proyectos de investigación y acometer actividades que beneficien su consolidación y que fomenten un mayor emprendimiento en la mujer del municipio de León.</span></p><p class="P13"> </p><p class="Standard"><span class="A7"><span class="T93">La hipótesis es que los recursos y capacidades individuales que registran las mujeres emprendedoras  permiten caracterizarlas como mujer emprendedora, con actitud de innovar y aspiraciones, para mejorar sus procesos productivos </span></span><span class="T1">y conformar un sistema emprendedor que ayude al desarrollo económico. </span></p><p class="P54"><span class="A7" /></p><p class="P40">En este sentido, consideramos los siguientes factores:</p><ul><li><p class="P114" style="margin-left:1.27cm;"><span style="display:block;float:left;min-width:0cm"><!-- --></span>Perfil de la mujer empresaria: edad, formación, estado civil y cargas familiares, contribución en términos de empleos generados.<span class="odfLiEnd" /> </p></li><li><p class="P114" style="margin-left:1.27cm;"><span style="display:block;float:left;min-width:0cm"><!-- --></span>Iniciativa empresarial: motivaciones, barreras al emprendimiento, fuentes de financiación y valoración de la experiencia emprendedora.<span class="odfLiEnd" /> </p></li><li><p class="P115" style="margin-left:1.27cm;"><span style="display:block;float:left;min-width:0cm"><!-- --></span>Identificar los factores que influyen en la intención emprendedora, a partir de las relaciones de dependencia entre los aspectos demográficos, motivacionales empresariales y contextuales.<span class="odfLiEnd" /> </p></li><li><p class="P115" style="margin-left:1.27cm;"><span style="display:block;float:left;min-width:0cm"><!-- --></span>Analizar la percepción de las limitaciones que el rol de familiar provoca en el desarrollo empresarial, medidas de conciliación aplicadas en la empresa y percepción de la igualdad de oportunidades en el mundo empresarial.<span class="odfLiEnd" /> </p></li></ul><p class="P48"> </p><p class="P54"><span class="T45">Materiales y Métodos  </span></p><p class="P48"> </p><p class="Standard">Desde el siglo XIX se han desarrollado diferentes métodos para estudiar la relación entre emprendimiento y desarrollo  y además de otras técnicas  relacionadas con análisis factorial, utilizado principalmente en trabajos cuya base de estudio se basa en encuestas (Rodríguez Gutiérrez, Fuentes García, y Sánchez Cañizares, 2013). </p><p class="P21"> </p><p class="Standard">La metodología utilizada en el presente trabajo se basó en el análisis de la encuesta realizada a las mujeres, y el estudio de las variables dependientes que se incluyeron en el mismo, tanto para el estudio de los factores que influyen en el emprendimiento femenino a través de un análisis cualitativo.</p><p class="Standard"> </p><p class="Standard">En esta investigación, se revisa la literatura existente, <span class="T1">de los factores que determinan la creación de empresas desde el punto de vista femenino y conocer su importancia desde el punto de vista descriptivo, </span><span class="T60">relativos  como instrumento para superar las barreras que enfrentan las mujeres en la  entrada al mercado y riesgos de cualquier actividad económica, </span><span class="T1">para diagnosticar la situación de la </span><span class="T1">mujer y </span>consolidar su iniciativa inversora, contribuyendo así diseñar políticas más efectivas<span class="T60"> dirigidas a mejorar el espíritu emprendedor en las ciudades. S</span><span class="T1">e justifica empíricamente y se proponen una serie de conclusiones.</span></p><p class="P21"> </p><p class="Standard">La investigación en emprendimiento femenino se realizó mediante<span class="T1"> la recogida de información, se elaboró un cuestionario realizado a través de un estudio de campo mediante una encuesta</span> personal, utilizándose como soporte un cuestionario auto-administrado dirigido a las propietarias de la empresa, del municipio de León. </p><p class="P20"> </p><p class="Standard"><span class="A7"><span class="T92">A éste tamaño de muestra se aplicó una encuesta estructurada con cuatro secciones; </span></span><span class="T65">sobre las motivaciones, percepciones, condiciones del entorno y las políticas públicas existentes y el reconocimiento de los emprendimientos femeninos. El análisis </span><span class="T58">cualitativo intenta identificar el perfil de las mujeres emprendedora en el municipio de León, a través de la exploración cualitativa de: (a) sus características demográficas; (b) sus antecedentes educativos, laborales, y familiares; (c) sus habilidades administrativas/gerenciales; (d) los factores que las han estimulado a convertirse en empresarias; y (e) los principales obstáculos para iniciar y lograr el crecimiento de sus empresas; todo ello mediante la recolección de información sobre las mujeres empresarias en el municipio de León, Nicaragua. </span></p><p class="Standard"><span class="A7" /></p><p class="Standard"><span class="A7"><span class="T26">El análisis de datos consistió en un modelo de regresión lineal múltiple para explicar  la actitud de la mujer emprendedora, en función de características sociodemográficas, psicológica y de recursos.</span></span></p><p class="P153"><span class="A7"><span class="T93" /></span></p><p class="Standard"><span class="A7"><span class="T93">Se construyó una variable utilizando los principales factores motivacionales que se identificaron en el cuestionario a partir de un grupo de variable; relacionadas con la ‘‘Necesidad al logro, independencia y necesidad de ingresos económicos’’. El criterio de entrada para cada variable individual fue el p-valor asociado al estadístico </span></span>X2<span class="A7"><span class="T93">; si éste es menor que el valor crítico de (</span></span><span class="A7"><span class="T94">p</span></span><span class="A7"><span class="T93">≤ 0.05). En cada paso, </span></span>permitirá  valorar la relación entre la <span class="A7"><span class="T93">construcción de la “mujer emprendedora”, </span></span>el estadístico de asociación X2, es decir, permite valorar la relación entre la variable que caracterizada (<span class="A7"><span class="T93">logro, independencia y necesidad económica</span></span>) y las variables en cada uno de los bloques  seleccionadas. </p><p class="P136"> </p><p class="P20"> </p><p class="Standard"><span class="T12">Análisis  y Discusión de los resultados  </span></p><p class="P34"> </p><p class="Standard"><span class="T1">Caracterización de la mujer emprendedora.</span></p><p class="P34"> </p><p class="Standard"><span class="T1">Para describir el perfil de la mujer emprendedora se consideran como factores demográficos: la edad, estado civil, nivel educativo y si tiene familiares empresarios, cuya evidencia teórica está expresada en el modelo teórico, la relación de las motivaciones e</span>n las que se agruparon  Necesidad al logro, Necesidad de independencia y necesidad económica. </p><p class="Standard"> </p><p class="Standard"><span class="T1">Cuadro. 1. Caracterización de la mujer emprendedora.</span></p><p class="P34" /><table border="0" cellspacing="0" cellpadding="0" class="Table2"><colgroup><col width="314" /><col width="87" /><col width="142" /><col width="66" /></colgroup><tr class="Table21"><td style="text-align:left;width:2.8313in; " class="Table2_A1"><p class="P127">Variable </p></td><td style="text-align:left;width:0.7875in; " class="Table2_A1"><p class="P127">Media</p></td><td style="text-align:left;width:1.2799in; " class="Table2_A1"><p class="P68">Desviación </p><p class="P127">Estándar</p></td><td style="text-align:left;width:0.591in; " class="Table2_A1"><p class="P54"><span class="T90">Chi</span><span class="T96">2</span><span class="T90"> </span></p></td></tr><tr class="Table21"><td style="text-align:left;width:2.8313in; " class="Table2_A2"><p class="P133">Edad</p></td><td style="text-align:left;width:0.7875in; " class="Table2_A2"><p class="P128">49,05</p></td><td style="text-align:left;width:1.2799in; " class="Table2_A2"><p class="P128">11,84</p></td><td style="text-align:left;width:0.591in; " class="Table2_A2"><p class="P140"><span class="T27">Sig. </span><span class="T29">0,64</span></p></td></tr><tr class="Table21"><td style="text-align:left;width:2.8313in; " class="Table2_A3"><p class="P130">Estado Civil</p></td><td style="text-align:left;width:0.7875in; " class="Table2_A3"><p class="P128">1,87</p></td><td style="text-align:left;width:1.2799in; " class="Table2_A3"><p class="P128">0,68</p></td><td style="text-align:left;width:0.591in; " class="Table2_A3"><p class="P140"><span class="T27">Sig. </span><span class="T29">0,71</span></p></td></tr><tr class="Table21"><td style="text-align:left;width:2.8313in; " class="Table2_A2"><p class="P130">Tiene familiares empresarios </p></td><td style="text-align:left;width:0.7875in; " class="Table2_A2"><p class="P128">5,33</p></td><td style="text-align:left;width:1.2799in; " class="Table2_A2"><p class="P128">1,61</p></td><td style="text-align:left;width:0.591in; " class="Table2_A2"><p class="P140"><span class="T27">Sig. </span><span class="T29">0,72</span></p></td></tr><tr class="Table21"><td style="text-align:left;width:2.8313in; " class="Table2_A5"><p class="P130">Nivel de estudios</p></td><td style="text-align:left;width:0.7875in; " class="Table2_A5"><p class="P128">1,46</p></td><td style="text-align:left;width:1.2799in; " class="Table2_A5"><p class="P128">0,50</p></td><td style="text-align:left;width:0.591in; " class="Table2_A5"><p class="P140"><span class="T27">Sig. </span><span class="T29">0,25</span></p></td></tr></table><p class="P138">Fuente: Elaboración propia a partir de encuesta a emprendedoras. </p><p class="P13"> </p><p class="Standard"><span class="T1">Diversos autores consideran que la iniciativa emprendedora es especialmente significativa entre la edad, estado civil y nivel de estudio dado que se caracteriza </span><span class="T13">por su creatividad, innovación, espíritu emprendedor, su menor aversión al riesgo y mayor sensibilidad a los cambios tecnológicos. Otros autores postulan que la probabilidad de ser emprendedor incrementa con la edad hasta llegar a un punto máximo a partir del cual empieza a decrecer, por las responsabilidades de tipo familiar y personal</span><span class="T55">. </span><span class="T13"> Observándose, en el cuadro 1, que la relación entre estas variables no son significativas para las mujeres emprendedoras del municipio de León. N</span><span class="T55">o existe una asociación estadísticamente significativa entre la “mujer emprendedora” y la edad (p=.0.64&gt;0,05) y el nivel de estudios (p=.025&gt;0,05).</span></p><p class="P16"> </p><p class="P124">Edad de las mujeres empresarias.</p><p class="Standard"> </p><p class="Standard"><span class="T1">La edad media de las mujeres emprendedoras en el municipio de León,  la media es de 49 años. Como se demuestra en el grafico 1, situándose la mínima detectada en 25 años y la máxima en 65 años. La mayor proporción de mujeres empresarias se sitúa entre los 42 y los 49 años (23,1%), distinguiendo un 25,% entre los 50 y 57 años y un 40,6% entre los 40 y los 49 años. Dado que el 75% de las empresarias encuestadas califican su empresa de “joven”, esto da información de que la edad media de emprendimiento se encuentra en la mayoría de los casos dentro del intervalo 42 y 49 años.</span></p><p class="P34"> </p><p class="P34"> </p><p class="P34"> </p><p class="P34"> </p><p class="P34"> </p><p class="P34"> </p><p class="P34"> </p><p class="P21"> </p><p class="P54"><span class="T45">Gráfico 1: Proporción  Emprendedoras por grupo edad</span></p><!--Next 'div' was a 'text:p'.--><div class="P18"> <!--Next '
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		--><span style="height:2.7665in;width:5.6402in; padding:0; " class="fr4" id="Gráfico_5"><img style="height:7.0269cm;width:14.3261cm;" alt="" src="./N9_Art_01_files/saved_resource" /><img style="height:7.0269cm;width:14.3261cm;" alt="" 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" /></span></div><div style="clear:both; line-height:0; width:0; height:0; margin:0; padding:0;"> </div><p class="P137">Fuente: Elaboración propia a partir de encuesta a emprendedoras. </p><p class="P141"> </p><p class="P118"><span class="T45">Estado civil y situación de pareja.</span><span class="T44"> Buscando caracterizar a las mujeres emprendedoras, se puede determinar que en su mayoría se encuentran casadas. Cabe señalar que en el status de separadas, existe una amplia distancia de al menos 57 puntos porcentuales a favor de las mujeres emprendedoras casadas del municipio. En relación al estado civil y situación de pareja de las mujeres que solteras (27%), casadas (60,2%) unión de hecho estable (9,3%) separada (2,8%).  </span></p><p class="P92"> </p><p class="P93"><span class="T45">Grafico 2. Estado civil de las emprendedoras</span></p><p class="P94"> </p><!--Next 'div' was a 'text:p'.--><div class="P95"> <!--Next '
			span' is a draw:frame.
		--><span style="height:3.0138in;width:5.3472in; padding:0; " class="fr5" id="Gráfico_2"><img style="height:7.6551cm;width:13.5819cm;" alt="" src="./N9_Art_01_files/saved_resource" /><img style="height:7.6551cm;width:13.5819cm;" alt="" 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/></span></div><div style="clear:both; line-height:0; width:0; height:0; margin:0; padding:0;"> </div><p class="P143">Fuente: Elaboración propia a partir de encuesta a emprendedoras. </p><p class="P141"> </p><p class="P118"><span class="T35">Tiene familiares empresarios</span><span class="T38">: </span><span class="T56">S</span><span class="T10">e puede determinar que en relación a</span><span class="T56">l entorno familiar del empresario repercute en la creación y continuidad de una empresa, lo cual garantiza el emprendimiento a través de las generaciones familiares, en relación a la pregunta si tiene familiares empresarios </span><span class="T10"> (52,8%), no tiene familiares empresarios (45,4%).  </span></p><p class="P13" /><p class="P96">Grafico 3. Tiene familiares empresarios.</p><p class="P48"> </p><!--Next 'div' was a 'text:p'.--><div class="P116"> <!--Next '
			span' is a draw:frame.
		--><span style="height:2.0071in;width:5.0339in; padding:0; " class="fr6" id="Gráfico_8"><img style="height:5.098cm;width:12.7861cm;" alt="" src="./N9_Art_01_files/saved_resource" /><img style="height:5.098cm;width:12.7861cm;" alt="" 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/></span></div><div style="clear:both; line-height:0; width:0; height:0; margin:0; padding:0;"> </div><p class="P144">Fuente: Elaboración propia a partir de encuesta a emprendedoras. </p><p class="P117"> </p><p class="P54"><span class="T44">Nivel educativo.   </span></p><p class="P10"> </p><p class="Standard"><span class="T1">Las mujeres empresarias leoneses muestran bajos niveles educativos, pese a los cambios en el sistema de aprendizaje y fomento a la formación empresarial en Nicaragua. El 5,6% no ha logrado concluir primaria y secundaria, un 14,8% estudios universitarios incompletos 14,8%,. Se identifica principalmente  a la mujer empresaria con formación universitaria completa 36%. Se evidencia una mayor posibilidad de realizar emprendimientos frente a bajos niveles educativos, lo cual incrementa con la edad y experiencia de la mujer empresaria, quienes  no están interesados por adquirir una formación a lo largo del ciclo empresarial.</span></p><p class="P34"> </p><p class="P34"> </p><p class="P34"> </p><p class="P97"><span class="T45">Grafico 4. Nivel Educativo.</span><span class="T43"> </span></p><p class="P98"> </p><!--Next 'div' was a 'text:p'.--><div class="P99"> <!--Next '
			span' is a draw:frame.
		--><span style="height:2.7602in;width:5.4008in; padding:0; " class="fr7" id="Gráfico_4"><img style="height:7.0109cm;width:13.718cm;" alt="" src="./N9_Art_01_files/saved_resource" /><img style="height:7.0109cm;width:13.718cm;" alt="" 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/></span></div><div style="clear:both; line-height:0; width:0; height:0; margin:0; padding:0;"> </div><p class="P146">Fuente: Elaboración propia a partir de encuesta a emprendedoras.</p><p class="P47"> </p><p class="P47" /><p class="P47"> </p><p class="P13">Nivel educativo y edad.</p><p class="P41">    </p><p class="Standard"><span class="T1">La mayor proporción de mujeres empresarias posee estudios universitarios, en tal sentido,  el nivel educativo se presentan bajos niveles educativos. Como se muestra en el gráfico 5, la relaciones entre el nivel educativo y la edad de las mujeres emprendedoras. Estos datos están en línea con Coleman [1998] establecen que la educación superior y compensan algunas inequidades de entrada de las mujeres al Nivel de estudios, Sin embargo, pese a que la población de las mujeres emprendedoras del municipio de León, la más joven es la más formada  y menos emprendedora, es decir es la que más se enfrenta a los problemas de desempleo, no obstante, la falta de fomentación a emprendedoras potenciales se debería aprovechar la capacidad y potencial de éstas para poner en práctica los conocimientos adquiridos o bien transmitirlos, de forma tal que coadyuven al desarrollo empresarial. </span></p><p class="P34"> </p><p class="P48"> </p><p class="P54"><span class="T45">Grafico 5.  Distribución de mujeres empresarias en función de su edad y la educación.</span></p><p class="P48"> </p><!--Next 'div' was a 'text:p'.--><div class="P148"> <!--Next '
			span' is a draw:frame.
		--><span style="height:2.6665in;width:5.7209in; padding:0; " class="fr8" id="Gráfico_1"><img style="height:6.7729cm;width:14.5311cm;" alt="" src="./N9_Art_01_files/saved_resource" /><img style="height:6.7729cm;width:14.5311cm;" alt="" 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" /></span></div><div style="clear:both; line-height:0; width:0; height:0; margin:0; padding:0;"> </div><p class="P147">Fuente: Elaboración propia a partir de encuesta a emprendedoras. </p><p class="P147"> </p><p class="P15"> </p><p class="Standard"><span class="T1">Tipo y características de la empresa. </span></p><p class="P13"> </p><p class="Standard"><span class="T1">Este epígrafe analiza el tipo y características de las empresas de la mujer emprendedora del municipio de León. Se describe la etapa emprendedora, sector o actividad, tamaño, régimen de constitución, estructura familiar y aspectos tecnológicos.  Los factores empresariales seleccionados determinan el conjunto amplio y complejo de condiciones que influyen en el desarrollo de las empresas. De acuerdo a la encuesta a las mujeres  empresarias se seleccionaron determinadas variables para identificar su posible asociación con los factores de determinantes. </span></p><p class="P13"> </p><p class="P34">Perfil de la empresa en el proceso emprendedor. </p><p class="P34"> </p><p class="Standard"><span class="T1">En el presente capítulo se analiza el perfil de las empresas participantes en el estudio, abordándose su Tipo de régimen jurídica, tiempo de funcionamiento, rama de la actividad, estructura de la empresa, </span><span class="T71">Números de empleados que trabajan  según el género y tipo de financiamiento al momento de constituirse</span></p><p class="P13"> </p><p class="Standard"><span class="T1">Tipo y régimen jurídico de las empresas.</span></p><p class="Standard"> </p><p class="Standard">De acuerdo a la clasificación de las actividades económicas, se consideran los sectores industria, comercio y servicios, los cuales pueden ser comparables a nivel internacional. En Nicaragua la Ley 822 de Concertación Tributaria y Plan de Árbitros Municipal, establecen dos formas de contribución en 1% y cuota fija para las empresas que se registran como parte de la obligación tributaria y formalidad de las mismas. En el gráfico 6., se puede visualizar el 72% de las mujeres empresarias están inscrita bajo el régimen de cuotas fija, y un 27.8% son 1%, es el que presenta menor actividad emprendedora. </p><p class="P9"> </p><p class="P54"><span class="T45">Grafico 6. Tipo de régimen jurídica</span><span class="T47">.</span><span class="T43"> </span></p><p class="P18"> </p><!--Next 'div' was a 'text:p'.--><div class="P18"> <!--Next '
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/></span></div><div style="clear:both; line-height:0; width:0; height:0; margin:0; padding:0;"> </div><p class="P121">Fuente: Elaboración propia a partir de encuesta a emprendedoras. </p><p class="P137"> </p><p class="P39">Tiempo de funcionamiento.</p><p class="P21"> </p><p class="P54"><span class="T35">Como podemos observar en el grafico 7., los resultados indican que el 47.2%, corresponde una antigüedad de 16 50 año, 47.2%, en las empresas con una antigüedad de 10.2% con años de funcionamiento año de 11 a 15 años, 17.6% con años de funcionamiento año de 6 a 10 años y el   negativos a registrarse 25% de 1 a 5 años. Como vemos, en el municipio de León, l</span><span class="T44">a mayor proporción de empresarias tiene negocios con una antigüedad  (47,2%).</span></p><p class="P13"> </p><p class="P9" /><p class="P54"><span class="T45">Grafico 7. Tiempo de funcionamiento</span><span class="T74">.</span><span class="T43"> </span></p><p class="P18"> </p><!--Next 'div' was a 'text:p'.--><div class="P19"> <!--Next '
			span' is a draw:frame.
		--><span style="height:2.6535in;width:5.9402in; padding:0; " class="fr10" id="Gráfico_11"><img style="height:6.7399cm;width:15.0881cm;" alt="" src="./N9_Art_01_files/saved_resource" /><img style="height:6.7399cm;width:15.0881cm;" alt="" 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" /></span></div><div style="clear:both; line-height:0; width:0; height:0; margin:0; padding:0;"> </div><p class="P120">Fuente: Elaboración propia a partir de encuesta a emprendedoras. </p><p class="P27"> </p><p class="P54"><span class="T13">Rama de la actividad</span><span class="T8">.</span></p><p class="P37"> </p><p class="P119"><span class="T54">Es interesante notar que la generación de emprendimientos, como lo observamos en la gráfica 8., en el municipio de León, En la agrupación por sector económico el comercio 27.8%, porcentaje que determina una gran cantidad de tiendas de ropa y pulperías, con respecto a los servicios de turismo 25%, </span><span class="T53">son importantes en la localidad al ser un territorio con alto potencial y de grandes atractivos turísticos, textil- vestuario 12% tienen peso porcentual, panificación 7,4% y artesanía 7,4%. Las menos dinámicas son calzado y cuero 3.7%., dado que existe poca transformación de productos y  falta de capacidad técnica.</span></p><p class="P122"> </p><p class="P42"> </p><p class="P15">Grafico 8. Rama de la Actividad.</p><p class="P53"> </p><!--Next 'div' was a 'text:p'.--><div class="P17"> <!--Next '
			span' is a draw:frame.
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/></span></div><div style="clear:both; line-height:0; width:0; height:0; margin:0; padding:0;"> </div><p class="P121">Fuente: Elaboración propia a partir de encuesta a emprendedoras. </p><p class="P28"> </p><p class="P13">Estructura de la Empresa.</p><p class="P10"> </p><p class="P41">El 85.2%  de las encuestadas manifiesta que su empresa tienen como origen individual  y  el 13% corresponde  a empresa familiar.</p><p class="P52"> </p><p class="P54"><span class="T1">Grafico 9. Estructura de la Empresa</span></p><!--Next 'div' was a 'text:p'.--><div class="P84"> <!--Next '
			span' is a draw:frame.
		--><span style="height:1.8665in;width:5.4071in; padding:0; " class="fr12" id="Gráfico_9"><img style="height:4.7409cm;width:13.734cm;" alt="" src="./N9_Art_01_files/saved_resource" /><img style="height:4.7409cm;width:13.734cm;" alt="" 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" /></span></div><div style="clear:both; line-height:0; width:0; height:0; margin:0; padding:0;"> </div><p class="P139">Fuente: Elaboración propia a partir de encuesta a emprendedoras. </p><p class="P23"> </p><p class="P23"> </p><p class="P54"><span class="T36">Números de empleados que trabajan según el género.</span></p><p class="P15"> </p><p class="P34">El número medio de personas que trabajan en las empres incluyendo a las propias empresarias, correspondiente al año 2014, obtenemos de 7 a más trabajadores 11% son femeninas, de 4 a 6 trabajadoras el 13% y de 1 a 3 trabajadores poseen 75,9,1%,. Considerando que el mayor porcentaje de trabajadores masculino alcanza el 88%. </p><p class="P13"> </p><p class="P13"> </p><p class="P54"><span class="T45">Grafico 10.  </span><span class="T36">Números de empleados que trabajan  según el género, correspondiente</span><span class="T45"> 2014.</span></p><p class="P9"> </p><!--Next 'div' was a 'text:p'.--><div class="P18"> <!--Next '
			span' is a draw:frame.
		--><span style="height:2.3134in;width:5.9402in; padding:0; " class="fr13" id="Gráfico_10"><img style="height:5.876cm;width:15.0881cm;" alt="" src="./N9_Art_01_files/saved_resource" /><img style="height:5.876cm;width:15.0881cm;" alt="" src="data:image/*;base64,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" /></span></div><div style="clear:both; line-height:0; width:0; height:0; margin:0; padding:0;"> </div><p class="P126">Fuente: Elaboración propia a partir de encuesta a emprendedoras. </p><p class="P21"> </p><p class="P13">El número medio de personas, correspondiente al año 2015,  que trabajan en las empresas incluyendo a las propias empresarias, en la gráfica número 11, obtenemos de 7 a más trabajadores 12% son femeninas, de 4 a 6 trabajadoras el 15% y de 1 a 3 trabajadores poseen 72%,. Considerando que el mayor porcentaje de trabajadores masculino alcanza el 84%, correspondiente de 1 a 3 trabajadores. </p><p class="P13"> </p><p class="P54"><span class="T44">Grafico 11.  </span><span class="T35">Números de empleados que trabajan  según el género, correspondiente</span><span class="T44"> 2015. </span></p><p class="P13"> </p><!--Next 'div' was a 'text:p'.--><div class="P18"> <!--Next '
			span' is a draw:frame.
		--><span style="height:1.9535in;width:5.9402in; padding:0; " class="fr14" id="Gráfico_12"><img style="height:4.9619cm;width:15.0881cm;" alt="" src="./N9_Art_01_files/saved_resource" /><img style="height:4.9619cm;width:15.0881cm;" alt="" 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" /></span></div><div style="clear:both; line-height:0; width:0; height:0; margin:0; padding:0;"> </div><p class="P137">Fuente: Elaboración propia a partir de encuesta a emprendedoras. </p><p class="P20"> </p><p class="P13">El número medio de personas, correspondiente al año 2016,  que trabajan en las empresas, en la gráfica número 12, obtenemos de 7 a más trabajadores 13% son femeninas, de 4 a 6 trabajadoras el 15% y de 1 a 3 trabajadores poseen 71%,. Considerando que el mayor porcentaje de trabajadores masculino alcanza el 85%, correspondiente de 1 a 3 trabajadores. </p><p class="P13"> </p><p class="P13"> </p><p class="P13"> </p><p class="P13"> </p><p class="P48"> </p><p class="P54"><span class="T45">Grafico 12.  </span><span class="T36">Números de empleados que trabajan  según el género, correspondiente</span><span class="T45"> 2016. </span></p><!--Next 'div' was a 'text:p'.--><div class="P17"> <!--Next '
			span' is a draw:frame.
		--><span style="height:2.2866in;width:5.9402in; padding:0; " class="fr15" id="Gráfico_3"><img style="height:5.808cm;width:15.0881cm;" alt="" src="./N9_Art_01_files/saved_resource" /><img style="height:5.808cm;width:15.0881cm;" alt="" src="data:image/*;base64,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" /></span></div><div style="clear:both; line-height:0; width:0; height:0; margin:0; padding:0;"> </div><p class="P134">Fuente: Elaboración propia a partir de encuesta a emprendedoras. </p><p class="P134"> </p><p class="P13">Tipo de financiación al momento de constituirse.</p><p class="Standard"> </p><p class="Standard">En el gráfico 13., se puede visualizar un 86% de mujeres empresarias no requieren de ningún tipo de financiamiento, quienes decidieron utilizar fuentes de ahorros, el 15% indica que recurrieron a recursos de financiación y el 7% decidieron emplear recursos de la familia. En este sentido, prevalece que las mujeres deciden optar por su emprendimiento por sus propios ingresos.</p><p class="Standard"> </p><p class="Standard"> </p><p class="Standard"><span class="T35">Grafico 13. Tipo de financiación al momento de constituirse:</span></p><p class="P20"> </p><!--Next 'div' was a 'text:p'.--><div class="P17"> <!--Next '
			span' is a draw:frame.
		--><span style="height:3.5in;width:6in; padding:0; " class="fr16" id="Object3"><img style="height:8.89cm;width:15.24cm;" alt="" src="./N9_Art_01_files/saved_resource" /><img style="height:8.89cm;width:15.24cm;" alt="" 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/></span></div><div style="clear:both; line-height:0; width:0; height:0; margin:0; padding:0;"> </div><p class="P121">Fuente: Elaboración propia a partir de encuesta a emprendedoras. </p><p class="P137"> </p><p class="Standard"><span class="T98">Factores motivacionales y aspiraciones emprendedoras (iniciativa empresarial). </span></p><p class="P47"> </p><p class="Standard"><span class="T1">Para identificar los factores motivacionales para tomar la iniciativa de crear la empresa y que influyan en la de las mujeres emprendedoras se realizaron varias preguntas relacionadas con los principales motivos y aspiraciones emprendedoras. Como se muestra en el cuadro 2., las principales motivaciones están asociadas a las razones por las cuales las mujeres decidieron ser emprendedoras. Existe correlación significativa entre los factores motivacionales, expresados de acuerdo a los resultados en la</span> χ²<span class="T1">  todos los factores motivacionales presentan valores significativos. </span></p><p class="P34"> </p><p class="P34"> </p><p class="P100"><span class="T48">Cuadro.2. Factores motivacionales.  </span></p><p class="P75"> </p><table border="0" cellspacing="0" cellpadding="0" class="Table3"><colgroup><col width="380" /><col width="66" /><col width="98" /><col width="66" /></colgroup><tr class="Table31"><td style="text-align:left;width:3.4222in; " class="Table3_A1"><p class="P132">Variable </p></td><td style="text-align:left;width:0.5903in; " class="Table3_A1"><p class="P132">Media</p></td><td style="text-align:left;width:0.8861in; " class="Table3_A1"><p class="P70">Desviación </p><p class="P132">Estándar</p></td><td style="text-align:left;width:0.591in; " class="Table3_A1"><p class="P54"><span class="T87">Chi</span><span class="T97">2</span><span class="T87"> </span></p></td></tr><tr class="Table31"><td style="text-align:left;width:3.4222in; " class="Table3_A2"><p class="P76">Necesidad al Logro </p></td><td style="text-align:left;width:0.5903in; " class="Table3_A2"><p class="P131"> </p></td><td style="text-align:left;width:0.8861in; " class="Table3_A2"><p class="P131"> </p></td><td style="text-align:left;width:0.591in; " class="Table3_A2"><p class="P131"> </p></td></tr><tr class="Table31"><td style="text-align:left;width:3.4222in; " class="Table3_A3"><p class="P81">Deseo de probar la habilidad propia en la creación de una nueva empresa</p></td><td style="text-align:left;width:0.5903in; " class="Table3_A3"><p class="P128">4,75</p></td><td style="text-align:left;width:0.8861in; " class="Table3_A3"><p class="P128">2,77</p></td><td style="text-align:left;width:0.591in; " class="Table3_A3"><p class="WW-Default"><span class="T27">Sig.</span><span class="T29">0,000</span></p></td></tr><tr class="Table31"><td style="text-align:left;width:3.4222in; " class="Table3_A3"><p class="P78">Deseo de alcanzar nuevos retos personales</p></td><td style="text-align:left;width:0.5903in; " class="Table3_A3"><p class="P128">6,00</p></td><td style="text-align:left;width:0.8861in; " class="Table3_A3"><p class="P128">1,95</p></td><td style="text-align:left;width:0.591in; " class="Table3_A3"><p class="P140"><span class="T27">Sig.</span><span class="T29">0,000</span></p></td></tr><tr class="Table31"><td style="text-align:left;width:3.4222in; " class="Table3_A3"><p class="P78">Deseo de desarrollar las ideas propias</p></td><td style="text-align:left;width:0.5903in; " class="Table3_A3"><p class="P128">6.25</p></td><td style="text-align:left;width:0.8861in; " class="Table3_A3"><p class="P128">1.71</p></td><td style="text-align:left;width:0.591in; " class="Table3_A3"><p class="P140"><span class="T27">Sig.</span><span class="T29">0,000</span></p></td></tr><tr class="Table31"><td style="text-align:left;width:3.4222in; " class="Table3_A2"><p class="P76">Necesidad de Independencia </p></td><td style="text-align:left;width:0.5903in; " class="Table3_A2"><p class="P129"> </p></td><td style="text-align:left;width:0.8861in; " class="Table3_A2"><p class="P129"> </p></td><td style="text-align:left;width:0.591in; " class="Table3_A2"><p class="P129"> </p></td></tr><tr class="Table31"><td style="text-align:left;width:3.4222in; " class="Table3_A3"><p class="P133">Mayor flexibilidad en el uso del tiempo </p></td><td style="text-align:left;width:0.5903in; " class="Table3_A3"><p class="P128">5.42</p></td><td style="text-align:left;width:0.8861in; " class="Table3_A3"><p class="P128">2.46</p></td><td style="text-align:left;width:0.591in; " class="Table3_A3"><p class="P140"><span class="T27">Sig.</span><span class="T29">0,000</span></p></td></tr><tr class="Table31"><td style="text-align:left;width:3.4222in; " class="Table3_A3"><p class="P119"><span class="T27">Mayor  autonomía e independencia en mi trabajo </span></p></td><td style="text-align:left;width:0.5903in; " class="Table3_A3"><p class="P128">5.97</p></td><td style="text-align:left;width:0.8861in; " class="Table3_A3"><p class="P128">1.95</p></td><td style="text-align:left;width:0.591in; " class="Table3_A3"><p class="P140"><span class="T27">Sig.</span><span class="T29">0,000</span></p></td></tr><tr class="Table31"><td style="text-align:left;width:3.4222in; " class="Table3_A3"><p class="P135">Insuﬁcientes  perspectivas en el trabajo</p></td><td style="text-align:left;width:0.5903in; " class="Table3_A3"><p class="P128">4.26</p></td><td style="text-align:left;width:0.8861in; " class="Table3_A3"><p class="P128">2.87</p></td><td style="text-align:left;width:0.591in; " class="Table3_A3"><p class="P140"><span class="T27">Sig.</span><span class="T29">0,000</span></p></td></tr><tr class="Table31"><td style="text-align:left;width:3.4222in; " class="Table3_A3"><p class="P142">Deseo de trabajar por cuenta propia </p></td><td style="text-align:left;width:0.5903in; " class="Table3_A3"><p class="P128">5.32</p></td><td style="text-align:left;width:0.8861in; " class="Table3_A3"><p class="P128">2.52</p></td><td style="text-align:left;width:0.591in; " class="Table3_A3"><p class="P140"><span class="T27">Sig.</span><span class="T29">0,000</span></p></td></tr><tr class="Table31"><td style="text-align:left;width:3.4222in; " class="Table3_A11"><p class="P134">Necesidad de Ingresos económicos</p></td><td style="text-align:left;width:0.5903in; " class="Table3_A11"><p class="P129"> </p></td><td style="text-align:left;width:0.8861in; " class="Table3_A11"><p class="P129"> </p></td><td style="text-align:left;width:0.591in; " class="Table3_A11"><p class="P129"> </p></td></tr><tr class="Table31"><td style="text-align:left;width:3.4222in; " class="Table3_A3"><p class="P75">Tener un medio de subsistencia</p></td><td style="text-align:left;width:0.5903in; " class="Table3_A3"><p class="P128">6.51</p></td><td style="text-align:left;width:0.8861in; " class="Table3_A3"><p class="P128">1.52</p></td><td style="text-align:left;width:0.591in; " class="Table3_A3"><p class="P140"><span class="T27">Sig.</span><span class="T29">0,002</span></p></td></tr><tr class="Table31"><td style="text-align:left;width:3.4222in; " class="Table3_A3"><p class="P119"><span class="T27">Obtener altos ingresos económicos </span></p></td><td style="text-align:left;width:0.5903in; " class="Table3_A3"><p class="P128">6,00</p></td><td style="text-align:left;width:0.8861in; " class="Table3_A3"><p class="P128">1,91</p></td><td style="text-align:left;width:0.591in; " class="Table3_A3"><p class="P140"><span class="T27">Sig.</span><span class="T29">0,007</span></p></td></tr><tr class="Table31"><td style="text-align:left;width:3.4222in; " class="Table3_A14"><p class="P133">Necesidad construir un negocio familiar </p></td><td style="text-align:left;width:0.5903in; " class="Table3_A14"><p class="P128">5,17</p></td><td style="text-align:left;width:0.8861in; " class="Table3_A14"><p class="P128">2,52</p></td><td style="text-align:left;width:0.591in; " class="Table3_A14"><p class="P128">0,009</p></td></tr></table><p class="P68"> </p><p class="P85"><span class="T35">Para contribuir a responder a la pregunta ¿Cuáles de las siguientes motivaciones personales consideran que influyeron en usted como emprendedora en su decisión de convertirse en empresaria?</span><span class="T64"> </span><span class="T35">Se realizó un ejercicio analítico a partir de la media, desviación estándar y  </span>χ²<span class="T35">. A través de la revisión de cada una de ellas de manera de comprender </span><span class="T36">en qué momento surge la idea de crear la empresa y cuál fue la importancia que tuvieron en la decisión de crear empresa, así como los factores relacionados con la oportunidad de negocio.</span></p><p class="P68"> </p><p class="Standard"><span class="T39">Grafico 14. Factores motivaciones.</span></p><p class="P8"> </p><!--Next 'div' was a 'text:p'.--><div class="P49"> <!--Next '
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		--><span style="height:1.9866in;width:5.7543in; padding:0; " class="fr17" id="Gráfico_22"><img style="height:5.046cm;width:14.6159cm;" alt="" src="./N9_Art_01_files/saved_resource" /><img style="height:5.046cm;width:14.6159cm;" alt="" 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" /></span></div><div style="clear:both; line-height:0; width:0; height:0; margin:0; padding:0;"> </div><p class="P66">Fuente: Elaboración propia a partir de encuesta a emprendedoras.</p><p class="P68"> </p><p class="P54"><span class="T100">En promedio los principales motivos para dedicarse a ser empresaria, necesidad al logro el 78% si lo tiene, el 21.3% no la tiene y  necesidad independencia el 70.4%, tienen esta necesidad y 29.6 no la tiene y están relacionados con factores personales. Los motivos de elección necesidad de ingresos económicos están orientados hacia los factores internos el 100% están relacionados para una mayor calidad y satisfacción personal motivados por la necesidad económica, más que una necesidad que por oportunidad, para dedicarse a ser empresaria. </span></p><p class="P67"> </p><p class="P43">Actitudes, percepciones o intenciones emprendedoras: </p><p class="P44"> </p><p class="P149"><span class="T23">Como se muestra en el cuadro 3 las principales motivaciones están asociadas a las razones por las cuales las mujeres  decidieron ser emprendedoras. Existe correlación significativa entre los factores actitudes, percepciones o intenciones emprendedoras expresados en los resultados. En la </span>χ²<span class="T23"> en la mayoría de los factores actitudes y percepciones del contexto emprendedor, no son significativos. Existiendo correlación significativa en los mecanismos de motivación.  </span></p><p class="P150"> </p><p class="P14">Cuadro 3. Actitudes, percepciones o intenciones emprendedoras: </p><table border="0" cellspacing="0" cellpadding="0" class="Table4"><colgroup><col width="459" /><col width="55" /><col width="87" /><col width="77" /></colgroup><tr class="Table41"><td style="text-align:left;width:4.1347in; " class="Table4_A1"><p class="P132">Variable </p></td><td style="text-align:left;width:0.4917in; " class="Table4_A1"><p class="P119"><span class="T30">Media</span></p></td><td style="text-align:left;width:0.7875in; " class="Table4_A1"><p class="P70">Desviación </p><p class="P132">Estándar</p></td><td style="text-align:left;width:0.6896in; " class="Table4_A1"><p class="P54"><span class="T87">Chi</span><span class="T97">2</span><span class="T87"> </span></p></td></tr><tr class="Table41"><td style="text-align:left;width:4.1347in; " class="Table4_A2"><p class="P76">Mecanismos de Motivación </p></td><td style="text-align:left;width:0.4917in; " class="Table4_B2"><p class="P131"> </p></td><td style="text-align:left;width:0.7875in; " class="Table4_B2"><p class="P131"> </p></td><td style="text-align:left;width:0.6896in; " class="Table4_B2"><p class="P131"> </p></td></tr><tr class="Table41"><td style="text-align:left;width:4.1347in; " class="Table4_A3"><p class="P69">Las mujeres  empresarios de éxito gozan de gran reconocimiento y prestigio social</p></td><td style="text-align:left;width:0.4917in; " class="Table4_B3"><p class="P130">4,62</p></td><td style="text-align:left;width:0.7875in; " class="Table4_B3"><p class="P130">2,64</p></td><td style="text-align:left;width:0.6896in; " class="Table4_B3"><p class="P119"><span class="T27">Sig.</span><span class="T29">0,003</span></p></td></tr><tr class="Table41"><td style="text-align:left;width:4.1347in; " class="Table4_A3"><p class="P133">Dificultades percibidas en la carrera profesional anterior </p></td><td style="text-align:left;width:0.4917in; " class="Table4_B2"><p class="P130">2,37</p></td><td style="text-align:left;width:0.7875in; " class="Table4_B2"><p class="P130">2,37</p></td><td style="text-align:left;width:0.6896in; " class="Table4_B2"><p class="P119"><span class="T27">Sig.</span><span class="T29">0,001</span></p></td></tr><tr class="Table41"><td style="text-align:left;width:4.1347in; " class="Table4_A3"><p class="P69">El apoyo familiar</p></td><td style="text-align:left;width:0.4917in; " class="Table4_B3"><p class="P130">5,46</p></td><td style="text-align:left;width:0.7875in; " class="Table4_B3"><p class="P130">2,48</p></td><td style="text-align:left;width:0.6896in; " class="Table4_B3"><p class="P119"><span class="T27">Sig.</span><span class="T29">0,003</span></p></td></tr><tr class="Table41"><td style="text-align:left;width:4.1347in; " class="Table4_B3"><p class="P71">Por obstáculos encontrados en la promoción</p></td><td style="text-align:left;width:0.4917in; " class="Table4_B2"><p class="P130">2,35</p></td><td style="text-align:left;width:0.7875in; " class="Table4_B2"><p class="P130">2,31</p></td><td style="text-align:left;width:0.6896in; " class="Table4_B2"><p class="P119"><span class="T27">Sig.</span><span class="T29">0,004</span></p></td></tr><tr class="Table41"><td style="text-align:left;width:4.1347in; " class="Table4_B3"><p class="P71">Por condiciones precarias de contratación</p></td><td style="text-align:left;width:0.4917in; " class="Table4_B3"><p class="P130">2,37</p></td><td style="text-align:left;width:0.7875in; " class="Table4_B3"><p class="P130">2,36</p></td><td style="text-align:left;width:0.6896in; " class="Table4_B3"><p class="P119"><span class="T27">Sig.</span><span class="T29">0,030</span></p></td></tr><tr class="Table41"><td style="text-align:left;width:4.1347in; " class="Table4_B2"><p class="P76">Oportunidad </p></td><td style="text-align:left;width:0.4917in; " class="Table4_B2"><p class="P131"> </p></td><td style="text-align:left;width:0.7875in; " class="Table4_B2"><p class="P131"> </p></td><td style="text-align:left;width:0.6896in; " class="Table4_B2"><p class="P131"> </p></td></tr><tr class="Table41"><td style="text-align:left;width:4.1347in; " class="Table4_A3"><p class="P69">Existen buenas oportunidades para la creación de nuevas empresas</p></td><td style="text-align:left;width:0.4917in; " class="Table4_B3"><p class="P130">5,63</p></td><td style="text-align:left;width:0.7875in; " class="Table4_B3"><p class="P130">2,14</p></td><td style="text-align:left;width:0.6896in; " class="Table4_B3"><p class="P119"><span class="T27">Sig.</span><span class="T29">0,048</span></p></td></tr><tr class="Table41"><td style="text-align:left;width:4.1347in; " class="Table4_B3"><p class="P54"><span class="T88">Poner en práctica mis propias ideas</span><span class="T86"> </span></p></td><td style="text-align:left;width:0.4917in; " class="Table4_B2"><p class="P130">6,31</p></td><td style="text-align:left;width:0.7875in; " class="Table4_B2"><p class="P130">1,58</p></td><td style="text-align:left;width:0.6896in; " class="Table4_B2"><p class="P119"><span class="T27">Sig.</span><span class="T29">0,026</span></p></td></tr><tr class="Table41"><td style="text-align:left;width:4.1347in; " class="Table4_A3"><p class="P133">Tengo habilidad para resolver las dificultades que se me presentan a través de la generación de nuevas ideas. </p></td><td style="text-align:left;width:0.4917in; " class="Table4_B3"><p class="P130">6,04</p></td><td style="text-align:left;width:0.7875in; " class="Table4_B3"><p class="P130">1,81</p></td><td style="text-align:left;width:0.6896in; " class="Table4_B3"><p class="P119"><span class="T27">Sig.</span><span class="T29">0,017</span></p></td></tr><tr class="Table41"><td style="text-align:left;width:4.1347in; " class="Table4_A3"><p class="P133">Creo que tengo la habilidad para generar nuevas iniciativas cuando realizo trabajos en colectivo. </p></td><td style="text-align:left;width:0.4917in; " class="Table4_B2"><p class="P130">5,89</p></td><td style="text-align:left;width:0.7875in; " class="Table4_B2"><p class="P130">2,05</p></td><td style="text-align:left;width:0.6896in; " class="Table4_B2"><p class="P119"><span class="T27">Sig.</span><span class="T29">0,026</span></p></td></tr><tr class="Table41"><td style="text-align:left;width:4.1347in; " class="Table4_A3"><p class="P71">Es fácil para las mujeres  dedicarse a explotar oportunidades empresariales </p></td><td style="text-align:left;width:0.4917in; " class="Table4_B3"><p class="P130">5,36</p></td><td style="text-align:left;width:0.7875in; " class="Table4_B3"><p class="P130">2,33</p></td><td style="text-align:left;width:0.6896in; " class="Table4_B3"><p class="P119"><span class="T27">Sig.</span><span class="T29">0,004</span></p></td></tr><tr class="Table41"><td style="text-align:left;width:4.1347in; " class="Table4_B2"><p class="P76">Creatividad e Innovación </p></td><td style="text-align:left;width:0.4917in; " class="Table4_B2"><p class="P131"> </p></td><td style="text-align:left;width:0.7875in; " class="Table4_B2"><p class="P131"> </p></td><td style="text-align:left;width:0.6896in; " class="Table4_B2"><p class="P131"> </p></td></tr><tr class="Table41"><td style="text-align:left;width:4.1347in; " class="Table4_A3"><p class="P69">Las mujeres con capacidad de generar habitualmente ideas están relacionadas con un mayor talento creativo. </p></td><td style="text-align:left;width:0.4917in; " class="Table4_B3"><p class="P130">6,26</p></td><td style="text-align:left;width:0.7875in; " class="Table4_B3"><p class="P130">1,74</p></td><td style="text-align:left;width:0.6896in; " class="Table4_B3"><p class="P119"><span class="T27">Sig.</span><span class="T29">0,112</span></p></td></tr><tr class="Table41"><td style="text-align:left;width:4.1347in; " class="Table4_A3"><p class="P72">Tengo ideas innovadoras</p></td><td style="text-align:left;width:0.4917in; " class="Table4_B2"><p class="P130">6,54</p></td><td style="text-align:left;width:0.7875in; " class="Table4_B2"><p class="P130">1,13</p></td><td style="text-align:left;width:0.6896in; " class="Table4_B2"><p class="P119"><span class="T27">Sig.</span><span class="T29">0,008</span></p></td></tr><tr class="Table41"><td style="text-align:left;width:4.1347in; " class="Table4_A3"><p class="P74">Habilidad para encontrar mediante procesos creativos soluciones a sus necesidades y deseos</p></td><td style="text-align:left;width:0.4917in; " class="Table4_B3"><p class="P130">6,12</p></td><td style="text-align:left;width:0.7875in; " class="Table4_B3"><p class="P130">1,76</p></td><td style="text-align:left;width:0.6896in; " class="Table4_B3"><p class="P119"><span class="T27">Sig.</span><span class="T29">0,015</span></p></td></tr><tr class="Table41"><td style="text-align:left;width:4.1347in; " class="Table4_B3"><p class="P133">El descubrimiento de un nuevo producto/servicio</p></td><td style="text-align:left;width:0.4917in; " class="Table4_B2"><p class="P130">5,51</p></td><td style="text-align:left;width:0.7875in; " class="Table4_B2"><p class="P130">2,37</p></td><td style="text-align:left;width:0.6896in; " class="Table4_B2"><p class="P119"><span class="T27">Sig.</span><span class="T29">0,070</span></p></td></tr><tr class="Table41"><td style="text-align:left;width:4.1347in; " class="Table4_B3"><p class="P133">El desarrollo de un nuevo método de producción</p></td><td style="text-align:left;width:0.4917in; " class="Table4_B3"><p class="P130">4,09</p></td><td style="text-align:left;width:0.7875in; " class="Table4_B3"><p class="P130">2,81</p></td><td style="text-align:left;width:0.6896in; " class="Table4_B3"><p class="P119"><span class="T27">Sig.</span><span class="T29">0,079</span></p></td></tr><tr class="Table41"><td style="text-align:left;width:4.1347in; " class="Table4_A20"><p class="P76">Propensión al riesgo</p></td><td style="text-align:left;width:0.4917in; " class="Table4_B2"><p class="P131"> </p></td><td style="text-align:left;width:0.7875in; " class="Table4_B2"><p class="P131"> </p></td><td style="text-align:left;width:0.6896in; " class="Table4_B2"><p class="P131"> </p></td></tr><tr class="Table41"><td style="text-align:left;width:4.1347in; " class="Table4_B3"><p class="P133">Capacidad de la mujer para asumir riesgo</p></td><td style="text-align:left;width:0.4917in; " class="Table4_B3"><p class="P130">5,53</p></td><td style="text-align:left;width:0.7875in; " class="Table4_B3"><p class="P130">2,30</p></td><td style="text-align:left;width:0.6896in; " class="Table4_B3"><p class="P119"><span class="T27">Sig.</span><span class="T29">0,010</span></p></td></tr><tr class="Table41"><td style="text-align:left;width:4.1347in; " class="Table4_B3"><p class="P133">Temor al riesgo económico </p></td><td style="text-align:left;width:0.4917in; " class="Table4_B2"><p class="P130">3,33</p></td><td style="text-align:left;width:0.7875in; " class="Table4_B2"><p class="P130">2,64</p></td><td style="text-align:left;width:0.6896in; " class="Table4_B2"><p class="P119"><span class="T27">Sig.</span><span class="T29">0,053</span></p></td></tr><tr class="Table41"><td style="text-align:left;width:4.1347in; " class="Table4_B3"><p class="P133">Temor al fracaso </p></td><td style="text-align:left;width:0.4917in; " class="Table4_B3"><p class="P130">3,08</p></td><td style="text-align:left;width:0.7875in; " class="Table4_B3"><p class="P130">2,60</p></td><td style="text-align:left;width:0.6896in; " class="Table4_B3"><p class="P119"><span class="T27">Sig.</span><span class="T29">0,091</span></p></td></tr><tr class="Table41"><td style="text-align:left;width:4.1347in; " class="Table4_B3"><p class="P75">Tolerancia a la incertidumbre </p></td><td style="text-align:left;width:0.4917in; " class="Table4_B2"><p class="P130">3,19</p></td><td style="text-align:left;width:0.7875in; " class="Table4_B2"><p class="P130">2,64</p></td><td style="text-align:left;width:0.6896in; " class="Table4_B2"><p class="P119"><span class="T27">Sig.</span><span class="T29">0,080</span></p></td></tr><tr class="Table41"><td style="text-align:left;width:4.1347in; " class="Table4_A25"><p class="P75">Temor a no ser aceptada </p></td><td style="text-align:left;width:0.4917in; " class="Table4_B25"><p class="P130">3,17</p></td><td style="text-align:left;width:0.7875in; " class="Table4_B25"><p class="P130">2,75</p></td><td style="text-align:left;width:0.6896in; " class="Table4_B25"><p class="P119"><span class="T27">Sig.</span><span class="T29">0,065</span></p></td></tr></table><p class="P77">Fuente: Elaboración propia a partir de encuesta a emprendedoras.</p><p class="P77"> </p><p class="Standard"><span class="T46">Mecanismos de Motivaciones.</span></p><p class="Standard"><span class="T35">Las mujeres emprendedoras del Municipio de León,  el 77.8% están motivados principalmente por factores internos y externos. Así, consideramos que la mujer emprendedora del municipio de León,  en manifiesta ser una ventaja competitiva el gozar de reconocimiento y prestigio social y el apoyo familiar  y es capaz de superar las condiciones precarias de contratación. Se evidencia una postura optimista por parte de las mujeres emprendedoras, quienes visualizan mayores oportunidades en lugar de problemas en la actividad empresarial ante las expectativas de generar ingresos que mejoren su situación económica y familiar. </span></p><p class="P20"> </p><p class="P91"> </p><p class="P20">Grafico 15. Factores motivaciones.</p><p class="P14"> </p><!--Next 'div' was a 'text:p'.--><div class="P17"> <!--Next '
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" /></span></div><div style="clear:both; line-height:0; width:0; height:0; margin:0; padding:0;"> </div><p class="P77">Fuente: Elaboración propia a partir de encuesta a emprendedoras.</p><p class="P13"> </p><p class="P13">El resto de posibles motivaciones está por debajo del 22% de encuestadas, correspondiendo a hacer uso de los conocimientos y capacidades, por la existencia de condiciones precarias de contratación </p><p class="P13">o el apoyo familiar . </p><p class="P20"> </p><p class="P7">Mecanismos de Oportunidad. </p><p class="Standard"><span class="T44">Analizando factores habituales en los procesos de inicio de la actividad gráfico 16,  arrojan  los porcentajes más altos en la percepción de dificultad alta a la hora de formalizar la empresa 87% y le corresponde que lo han hecho por necesidad. El entre el  23% es evidenciado en esta intensidad que han implementado por oportunidad empresarial. </span></p><p class="P14"> </p><p class="P20">Grafico 16.  Mecanismos de Oportunidad. </p><p class="P14"> </p><!--Next 'div' was a 'text:p'.--><div class="P49"> <!--Next '
			span' is a draw:frame.
		--><span style="height:2.1402in;width:5.9402in; padding:0; " class="fr19" id="Gráfico_24"><img style="height:5.4361cm;width:15.0881cm;" alt="" src="./N9_Art_01_files/saved_resource" /><img style="height:5.4361cm;width:15.0881cm;" alt="" 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" /></span></div><div style="clear:both; line-height:0; width:0; height:0; margin:0; padding:0;"> </div><p class="P66">Fuente: Elaboración propia a partir de encuesta a emprendedoras.</p><p class="P50"> </p><p class="P7">Creatividad e innovación y propensión al riesgo. </p><p class="P54"><span class="T44">En opinión de las mujeres emprendedoras, el contexto para el emprendimiento en del municipio de León, sigue presentado muchas áreas por necesidad lo que puede representar mayores dificultades para las mujeres en el desarrollo de su actividad. En la gráfica 16., se presentan en detalle los resultados el 87%, persiste de una evaluación negativa sobre la creatividad e innovación indicador preocupante, en la implementación y </span><span class="T35"> </span><span class="T55">desarrollo de la empresa.</span><span class="T13"> La escasa vinculación de la creatividad e innovación en el desarrollado de  la actividad emprendedora, es una característica del contexto emprendedor  en el municipio de León. Pese a que 13%  tienen una fuerte vinculación con la propensión al riesgo. </span></p><p class="P14"> </p><p class="P20">Grafico 17. Creatividad e innovación y propensión al riesgo. </p><p class="P14"> </p><!--Next 'div' was a 'text:p'.--><div class="P86"> <!--Next '
			span' is a draw:frame.
		--><span style="height:2.7in;width:5.9402in; padding:0; " class="fr20" id="Gráfico_26"><img style="height:6.858cm;width:15.0881cm;" alt="" src="./N9_Art_01_files/saved_resource" /><img style="height:6.858cm;width:15.0881cm;" alt="" 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" /></span></div><div style="clear:both; line-height:0; width:0; height:0; margin:0; padding:0;"> </div><p class="P54"><span class="T84">Fuente: Elaboración propia a partir de encuesta a emprendedoras.</span></p><p class="P50"> </p><p class="P100"><span class="T99">Factores del contexto. </span></p><p class="P101"> </p><p class="P149"><span class="T23">Existe correlación significativa entre los factores del contexto emprendedor expresados en el cuadro 4. De acuerdo a los resultados en la </span>χ² <span class="T76"> </span><span class="T23">todos los factores de valoración del contexto emprendedor presentan valores significativos, </span><span class="T23">con la excepción de Recursos Financieros, capacidad emprendedora y el modelo de roll en el contexto social, cuya asociación, nos demuestra que para las mujeres emprendedoras, no necesariamente poseer estos factores determina ser una mujer emprendedora exitosa, destacándose los resultados moderados. </span></p><p class="P151"> </p><p class="P151"> </p><p class="P102">Cuadro 4. Factores del contexto. </p><p class="P150"> </p><table border="0" cellspacing="0" cellpadding="0" class="Table5"><colgroup><col width="515" /><col width="62" /></colgroup><tr class="Table51"><td style="text-align:left;width:4.6368in; " class="Table5_A1"><p class="P125">Variable </p></td><td style="text-align:left;width:0.5583in; " class="Table5_A1"><p class="P54"> χ²</p></td></tr><tr class="Table51"><td style="text-align:left;width:4.6368in; " class="Table5_A2"><p class="P79">Recursos Financieros </p></td><td style="text-align:left;width:0.5583in; " class="Table5_A2"><p class="P119"><span class="T24">Sig.</span><span class="T25">0,65</span></p></td></tr><tr class="Table51"><td style="text-align:left;width:4.6368in; " class="Table5_A3"><p class="P79">Educación,  Formación </p></td><td style="text-align:left;width:0.5583in; " class="Table5_A3"><p class="P119"><span class="T24">Sig.</span><span class="T25">0,01</span></p></td></tr><tr class="Table51"><td style="text-align:left;width:4.6368in; " class="Table5_A2"><p class="P79">Capacidad emprendedora </p></td><td style="text-align:left;width:0.5583in; " class="Table5_A2"><p class="P119"><span class="T24">Sig.</span><span class="T25">0,16</span></p></td></tr><tr class="Table51"><td style="text-align:left;width:4.6368in; " class="Table5_A3"><p class="P80">Modelo de rol en el contexto Social</p></td><td style="text-align:left;width:0.5583in; " class="Table5_A3"><p class="P119"><span class="T24">Sig.</span><span class="T25">0.12</span></p></td></tr><tr class="Table51"><td style="text-align:left;width:4.6368in; " class="Table5_A2"><p class="P80"> Apoyo institucional a la Mujer emprendedora</p></td><td style="text-align:left;width:0.5583in; " class="Table5_A2"><p class="P119"><span class="T24">Sig.</span><span class="T25">0,00</span></p></td></tr><tr class="Table51"><td style="text-align:left;width:4.6368in; " class="Table5_A3"><p class="P79">Localización</p></td><td style="text-align:left;width:0.5583in; " class="Table5_A3"><p class="P119"><span class="T24">Sig.</span><span class="T25">0,00</span></p></td></tr><tr class="Table51"><td style="text-align:left;width:4.6368in; " class="Table5_A2"><p class="WW-Default"><span class="T24">Interés por Desarrollar Tecnología e  innovación</span></p></td><td style="text-align:left;width:0.5583in; " class="Table5_A2"><p class="P119"><span class="T24">Sig.</span><span class="T25">0,00</span></p></td></tr><tr class="Table51"><td style="text-align:left;width:4.6368in; " class="Table5_A3"><p class="P79">Acuerdos de Cooperación</p></td><td style="text-align:left;width:0.5583in; " class="Table5_A3"><p class="P119"><span class="T24">Sig.</span><span class="T25">0,00</span></p></td></tr><tr class="Table51"><td style="text-align:left;width:4.6368in; " class="Table5_A2"><p class="P79">Ambiente de apoyo</p></td><td style="text-align:left;width:0.5583in; " class="Table5_A2"><p class="P119"><span class="T24">Sig.</span><span class="T25">0,00</span></p></td></tr><tr class="Table51"><td style="text-align:left;width:4.6368in; " class="Table5_A3"><p class="P79">Aportación a la Comunidad.</p></td><td style="text-align:left;width:0.5583in; " class="Table5_A3"><p class="P119"><span class="T24">Sig.</span><span class="T25">0,00</span></p></td></tr><tr class="Table51"><td style="text-align:left;width:4.6368in; " class="Table5_A2"><p class="P73">Percepción sobre consecuencias de la conciliación familiar</p></td><td style="text-align:left;width:0.5583in; " class="Table5_A2"><p class="P119"><span class="T24">Sig.</span><span class="T25">0,00</span></p></td></tr><tr class="Table51"><td style="text-align:left;width:4.6368in; " class="Table5_A3"><p class="P73">Percepción la conciliación empresarial</p></td><td style="text-align:left;width:0.5583in; " class="Table5_A3"><p class="P119"><span class="T24">Sig.</span><span class="T25">0,00</span></p></td></tr><tr class="Table51"><td style="text-align:left;width:4.6368in; " class="Table5_A14"><p class="Standard"><span class="T85">Medidas entre la vida laboral y </span><span class="T89">personal:</span></p></td><td style="text-align:left;width:0.5583in; " class="Table5_A14"><p class="P119"><span class="T24">Sig.</span><span class="T25">0,00</span></p></td></tr></table><p class="P77">Fuente: Elaboración propia a partir de encuesta a emprendedoras.</p><p class="P20"> </p><p class="P54"><span class="T44">Se destaca que cada vez son más evidentes los esfuerzos de las instituciones públicas por mejorar el ecosistema emprendedor, donde sobre todo la percepción de los programas de gobierno muestra mejores evaluaciones con el transcurso del tiempo.  </span><span class="T35">La valoración desfavorable sobre el contexto emprendedor influye en el dinamismo de los negocios, sin  </span><span class="T44">embargo, también se observan deficiencias que se ven reflejadas por ejemplo en </span><span class="T100">los factores del contexto emprendedor la influencia se deriva de la valoración sobre  recursos financieros (84.3%), no la educación y formación   (19,4%), capacidad de la mujer emprendedora (5.6%),  modelo del roll (54.6%), el apoyo a la mujer emprendedora (71.3%) e interés por la innovación (92,6%), ambiente de apoyo (94.4%), aportación a la comunidad (13.9%), percepción empresarial (93.5%), percepción de la vida laboral (30.6%),. A mayor valoración desfavorable menor aumento en el dinamismo de los negocios. Por el contrario, una valoración positiva sobre el contexto emprendedor permitirá mayor inversión y atracción de la actividad empresarial en el municipio de León, Nicaragua.</span></p><p class="P87"> </p><p class="P87"> </p><p class="P100"><span class="T35">Grafico 18. </span><span class="T48">Factores del contexto. </span></p><!--Next 'div' was a 'text:p'.--><div class="P49"> <!--Next '
			span' is a draw:frame.
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/></span></div><div style="clear:both; line-height:0; width:0; height:0; margin:0; padding:0;"> </div><p class="P66">Fuente: Elaboración propia a partir de encuesta a emprendedoras.</p><p class="P12"> </p><p class="Standard"> </p><p class="Standard">CONCLUSIONES.</p><p class="Standard"> </p><p class="Standard">A la luz de los resultados obtenidos estos confirman las relaciones establecidas en el modelo de investigación. Así se puede observar una influencia no significativa en los factores demográficos que influyen a través de una mayor participación de las mujeres empresarias  (46%) con una edad ≥49 años que representan el 25%. </p><p class="Standard"> </p><p class="Standard">La tasa de empresarialidad tiene la probabilidad de aumentar en la medida en que las mujeres (36,7%) a temprana edad emprendedora puedan aspirar a mejorar dichas condiciones empresariales. Los factores motivacionales inciden a través de los motivos relacionados con la elección de la ubicación geográfica por factores externos (59,8%), vinculados con aspectos externos de la oportunidad que goza la mujer empresaria  en el proceso emprendedor (69,2%). Sin embargo, para dedicarse a ser empresaria (61,6%) y continuar con la empresa (87%) se precisa de factores internos. En cuanto a las aspiraciones emprendedoras, diversificar los productos (65,1%) y continuar formando capital humano (64,3%) presentan una orientación hacia mayores expectativas de crecimiento e innovación.</p><p class="Standard"> </p><p class="Standard">A través del estudio realizado, se pretende cubrir el vacío detectado en la literatura sobre factores del contexto emprendedor y la influencia que se deriva de la valoración desfavorable o negativa sobre la educación y formación en emprendimiento, l<span class="T1">a mayor proporción de mujeres empresarias posee estudios universitarios, en tal sentido, el nivel educativo en las mujeres empresarias es relativamente bajo.</span></p><p class="P21"> </p><p class="Standard"><span class="T1">Sin embargo, pese a que la población de las mujeres emprendedoras del municipio de León, la más joven es la más formada  y menos emprendedora es la </span><span class="T1">que más se enfrenta a los problemas de desempleo. </span><span class="T60">De acuerdo a </span>,<span class="T1"> existen factores motivacionales para emprender </span> que explican este tipo de comportamiento emprendedor. Sin embargo, e<span class="T2">l conocimiento de lo que es y cómo se determina el éxito del emprendimiento femenino, está i</span><span class="T3">nfluenciado en el espíritu empresarial destacando los factores motivacionales como</span>: necesidad de logro, independencia y deseos de riquezas <span class="T3">son factores determinantes en la comprensión de las diferencias de la conducta individual , sin embargo, son escasos los estudios empíricos que abordan </span>las razones por que incitan a las mujeres a iniciar negocios exitosamente. </p><p class="P20"> </p><p class="Standard">Así pues, la ausencia de trabajos empíricos previos que analicen dichas relaciones  entre los factores  asociados a las mujeres que incita a iniciar exitosamente un negocio en el municipio de León y su integración en la empresa justificó su realización y se considera que viene a añadir un suplemento investigador a los estudios que relacionan a la mujer emprendedora en las empresas, pues dicha relación no se estudia con un efecto directo únicamente, sino que incorpora una relación indirecta a través de la Innovación sobre el incremento en el dinamismo en la economía.</p><p class="Standard"> </p><p class="P59"><span class="T35">La principal contribución de este trabajo ha sido demostrar la vinculación entre los factores que influyen en el comportamiento de la mujer emprendedora y su influencia sobre el proceso del emprendimiento, de manera empírica y fiable. Desde un punto de vista práctico sobre los Programas Estratégicos Nacionales del Gobierno y  la Empresa Privada. La Universidad, pueda utilizar los resultados de este estudio como un punto de apoyo para potenciar y satisfacer las expectativas y necesidades del entorno y se contribuya con los objetivos de los lineamientos del Plan Nacional de Desarrollo Humano en Nicaragua, pues la integración de estas tiene una relación directa con acciones de Responsabilidad Social Empresarial Universitaria, estimulando  el  emprendimiento, la  innovación,  la  creatividad y  la asociatividad, lo cual nos permitirá plantear como enfoque dinamizador de la investigación que garantizaría  la relación docencia, investigación y comunidad, por lo tanto, una valoración positiva sobre el contexto emprendedor permitirá mayor inversión y atracción de la actividad empresarial en el municipio de León, Nicaragua.</span></p><p class="P24"> </p><p class="Standard">La integración de factores económicos, psicológicos y sociológicos no se traduce únicamente en un posicionamiento ético o moral por parte de las Instituciones, sino también en la generación de intangibles de elevado valor estratégico, tales como la cooperación y la innovación, esto obedece que la <span class="T1">falta de fomentación a emprendedoras potenciales se debería aprovechar la capacidad y potencial de éstas para poner en práctica los conocimientos adquiridos o bien transmitirlos, de forma tal que coadyuven al desarrollo empresarial.</span></p><p class="P103"> </p><p class="P59"><span class="T39">Referencia Bibliografica </span></p><p class="P24"> </p><p class="P104"><a name="_ENREF_1" /><span class="T44">Acs, Zoltan J, &amp; Szerb, László. </span><span class="T49">(2009). 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