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	</style></head><body dir="ltr" style="max-width:8.5in;margin-top:0.4917in; margin-bottom:0.4917in; margin-left:1.1811in; margin-right:1.1811in; "><p class="P40">REICE</p><p class="P38">Revista Electrónica de Investigación en Ciencias Económicas</p><p class="P38">Abriendo Camino al Conocimiento</p><p class="P37"><span class="T2">Facultad de Ciencias Económicas, </span>UNAN-Managua</p><p class="Standard"><span class="A1"><span class="T4"> </span></span></p><p class="P50_borderStart"><span class="T8">Vol. 6, No. 11, enero - junio 2018                                    REICE       ISSN: 2308-782X</span></p><p class="P49"><a href="http://revistacienciaseconomicas.unan.edu.ni/index.php/REICE" class="Internet_20_link"><span class="Internet_20_link"><span class="T15">http://revistacienciaseconomicas.unan.edu.ni/index.php/REICE</span></span></a></p><p class="P49_borderEnd"><a href="mailto:revistacienciaseconomicas@gmail.com" class="Internet_20_link"><span class="Internet_20_link"><span class="T14">revistacienciaseconomicas@gmail.com</span></span></a></p><p class="P4"> </p><p class="P4"> </p><p class="P4"> </p><p class="P4"> </p><p class="P4">Evaluación del riesgo y rendimiento individual de las acciones de Apple, Inc. y de Microsoft Corporation</p><p class="P4"> </p><p class="P5"> </p><p class="P7">The risk assessment and individual performance of the shares of Apple, Inc. and Microsoft Corporation</p><p class="P6"> </p><p class="P6"> </p><p class="P8"><span class="T6">Fecha recepción: abril 6 del 2018</span></p><p class="P8"><span class="T6">Fecha aceptación: mayo 2 del 2018</span></p><p class="P52"> </p><p class="Standard"> </p><p class="Standard"> </p><p class="Standard"> </p><p class="Standard"> </p><p class="Standard"> </p><p class="Standard"> </p><p class="P11">Humberto Antonio Brenes González</p><p class="P9"><a href="http://orcid.org/0000-0001-5787-1526" class="Internet_20_link"><span class="Internet_20_link">http://orcid.org/0000-0001-5787-1526</span></a></p><p class="P9">Departamento de Contaduría Pública y Finanzas</p><p class="P9">Facultad de Ciencias Económicas</p><p class="P9">Universidad Nacional Autónoma de Nicaragua, Managua (UNAN-Managua)</p><p class="P9"><a href="mailto:hbrenes1988@gmail.com" class="Internet_20_link"><span class="Internet_20_link">hbrenes1988@gmail.com</span></a></p><p class="P9"><span class="T19">DOI: </span><a href="http://dx.doi.org/10.5377/reice.v6i11.6147" class="Internet_20_link"><span class="Internet_20_link"><span class="T20">http://dx.doi.org/10.5377/reice.v6i11.6147</span></span></a></p><p class="Standard"> </p><p class="Standard"> </p><p class="Standard"> </p><p class="Standard"> </p><p class="Standard"> </p><p class="Standard"> </p><p class="Standard"> </p><p class="Standard"> </p><p class="P33"> </p><p class="Standard"> </p><p class="P10">Resumen</p><p class="Standard"> </p><p class="Standard">La evaluación del riesgo y rendimiento de cualquier activo es fundamental en el proceso de toma de decisiones de inversión, por lo cual, el objetivo de este trabajo fue evaluar el riesgo y rendimiento individual de las acciones de las compañías Apple Inc. y Microsoft Corporation, a partir de los precios de las cotizaciones de las acciones de dichas compañías, durante el período comprendido del 1 de marzo de 2013 al 1 de marzo de 2018. Para determinar el riesgo y rendimiento, se procedió a utilizar diversas técnicas estadísticas tales como la media o promedio, rango, varianza, desviación estándar y el coeficiente de variación. Los resultados obtenidos indicaron que el rendimiento promedio de las acciones de Apple fue de 2.40% con una desviación estándar de 6.36%, mientras que para Microsoft fue de 2.38% y 6.08%. Se determinó a través del índice de desempeño que las acciones de Microsoft obtienen mayor rendimiento por cada unidad de riesgo asumido.</p><p class="Standard"> </p><p class="Standard">Palabras claves: Riesgo; rendimiento; varianza; desviación estándar; coeficiente de variación; índice de desempeño.</p><p class="Standard"> </p><p class="P28"><span> </span></p><p class="P6">Abstract</p><p class="P6"> </p><p class="P6">he evaluation of the risk and performance of any asset is fundamental in the investment decision-making process, therefore, the objective of this work was to evaluate the risk and individual shares of Apple Inc. and Microsoft companies performance Corporation, from quotations of the shares of these companies prices, during the period from March 1, 2013 to March 1, 2018. To determine the risk and performance, were using different statistical techniques such as the mean or average, range, variance, standard deviation and coefficient of variation. The results showed that the average Apple stock performance was 2.40% with a standard deviation of 6.36%, while Microsoft was 2.38% and 6.08%. It was determined by the index of performance that the actions of Microsoft obtained higher performance per unit of risk assumed.</p><p class="P6"> </p><p class="P6"> </p><p class="Standard"><span class="T16">Key words: risk; yield; variance; standard deviation; coefficient of variation; performance index.</span></p><p class="P6"> </p><p class="P6"> </p><p class="P6"> </p><p class="P6"> </p><p class="P6"> </p><p class="P6"> </p><p class="P6"> </p><p class="P6"> </p><p class="P6"> </p><h1 class="P34"><a id="a__Introducción"><span/></a>Introducción</h1><p class="Standard"> </p><p class="Standard">El sector tecnológico es un sector muy dinámico y cambiante que juega un papel sumamente importante en el día a día de las personas, a través del uso de las herramientas tecnológicas, lo que permite facilitar el trabajo de los usuarios en cada uno de sus ámbitos de aplicación, que pueden ser personales, familiares, de índole laboral, entre otros.</p><p class="Standard"> </p><p class="Standard">Dos de las compañías más reconocidas en el sector tecnológico son: Apple Inc. y Microsoft Corporation, que a su vez, mantienen una competencia directa en cuanto al desarrollo de tecnologías.</p><p class="Standard"> </p><p class="Standard">La compañía Apple Inc., diseña, fabrica y comercializa dispositivos de comunicación móvil y computadoras personales para consumidores y pequeñas y medianas empresas; y clientes de educación, empresas y gobiernos de todo el mundo. También vende software relacionado, servicios, accesorios, soluciones de red y contenido y aplicaciones digitales de terceros. Dentro de su oferta, se encuentran las líneas de productos tales como: iPhone (teléfonos inteligentes), iPad (tabletas multipropósitos) y Mac (computadoras personales de escritorio y portátiles). Además, ofrecen sistemas operativos como iOS, macOS, watchOS y tvOS, entre otros servicios, software, aplicaciones y productos que ofrece la compañía. <span class="T21">(Yahoo! Finanzas)</span>.</p><p class="Standard"> </p><p class="Standard">Por su parte, Microsoft Corporation, desarrolla, otorga licencias y admite productos de software, servicios y dispositivos en todo el mundo. El segmento de Productivity and Business Processen de la empresa ofrece productos y servicios comerciales de Office 365 para empresas, incluidas Office, Exchange, SharePoint, Skype Empresarial y licencias de acceso de cliente (CAL) relacionadas. Su segmento Intelligent Cloud otorga licencias a productos de servidor y servicios en la nube, como Microsoft SQL Server, Windows Server, Visual Studio, entre otros; y servicios empresariales como Premier Support y Microsoft Consulting, que ayudan a desarrollar, implementar y administrar soluciones de servidor y escritorio de Microsoft. También proporcionan capacitación y certificación a desarrolladores y profesionales sobre productos de Microsoft. <span class="T21">(Yahoo! Finanzas)</span>.</p><p class="Standard"> </p><p class="Standard">Otro de los segmentos de Microsoft es l de Computación más personal de la compañía, comprende OEM de Windows, volumen y otras licencias sin volumen del sistema operativo Windows; licencias de patentes, Windows Internet of Things, publicidad de desplaye de MSN y sistema de licencias de Windows Phone, incluidos Microsoft Surface, teléfonos y accesorios para PC. También proporciona plataformas de juego, que incluyen hardware Xbox, Xbox Live, videojuegos y videojuegos de terceros<span class="T21"> (Yahoo! Finanzas)</span>.</p><p class="Standard"> </p><p class="Standard">Evidentemente, ambas empresas son competitivas y lideran el sector del mercado tecnológico en el cual operan. Tanto la compañía Apple Inc., como Microsoft Corporation cotizan sus acciones en el mercado NasdaqGS.</p><p class="Standard"/><p class="Standard">Por otra parte, para los inversionistas, uno de los aspectos fundamentales a considerar al realizar una inversión, es el nivel de riesgo asociado al rendimiento que generará la inversión. Generalmente, los inversionistas buscan ganar el mayor rendimiento al menor nivel de riesgo posible. Por tal razón, se hace necesario evaluar el nivel de riesgo y rendimiento de los activos para poder tomar una decisión de inversión.</p><p class="Standard"> </p><p class="Standard">El objetivo fundamental de este trabajo consiste en evaluar el riesgo y rendimiento individual de las acciones de las compañías Apple Inc. y Micrososft Corporation, a partir de los precios de las cotizaciones de las acciones de dichas compañías, durante el período comprendido del 1 de marzo de 2013 al 1 de marzo de 2018.</p><p class="Standard"> </p><p class="Standard"><span class="T21">(Ross, Westerfield, &amp; Jordan , 2010)</span>, afirman que lo que se gana o se pierde por la inversión de un activo, se llama rendimiento de la inversión, y que además, se compone de dos partes, el componente de los ingresos y la ganancia o pérdida del capital.</p><p class="Standard"> </p><p class="Standard">De manera similar, <span class="T21">(Van Horne &amp; Wachowicz Jr., 2010)</span>, definen el rendimiento como el ingreso recibido en una inversión más cualquier cambio en el precio de mercado; generalmente, se expresa como porcentaje del precio inicial de mercado de la inversión. (Pág. 98).</p><p class="Standard"> </p><p class="Standard">Por su parte, <span class="T21">(Gitman &amp; Zutter, 2012)</span>, establecen que la tasa de rendimiento total es la ganancia o pérdida total que experimenta una inversión en un período específico. (Pág. 288).</p><p class="Standard"> </p><p class="Standard">Por tanto, se puede establecer el rendimiento como la ganancia o pérdida que sufre cualquier activo, en un determinado período de tiempo, a través de los ingresos percibidos.</p><p class="Standard"> </p><p class="Standard">En lo que se refiere al riesgo, <span class="T21">(Gitman &amp; Zutter, 2012, pág. 287)</span>, establecen que en esencia el riesgo es una medida de la incertidumbre en torno al rendimiento que ganará una inversión, o en un sentido más formal, el grado de variación de los rendimientos relacionados con un activo específico. De manera similar, <span class="T21">(Van Horne &amp; Wachowicz Jr., 2010, pág. 99)</span>, definen el riesgo como la variabilidad de los rendimientos con respecto a los esperados, siendo este último un promedio ponderado de los rendimientos posibles.</p><p class="Standard"> </p><p class="Standard">Entonces se puede expresar, que el riesgo es la variabilidad o la desviación que sufren los rendimientos de cualquier activo, en torno a un rendimiento esperado del mismo.</p><p class="Standard"> </p><p class="Standard">Tanto el rendimiento esperado como el riesgo, pueden ser evaluados a través de medidas estadísticas como el promedio, para el caso del rendimiento esperado, y para el riesgo, a partir de la varianza, desviación estándar, el coeficiente de variación, entre otras.</p><p class="Standard"/><p class="Standard">Claro está que no se puede hablar del rendimiento, sin hablar del riesgo o viceversa, ambos van de la mano y son complementarios a la hora de evaluar la decisión de inversión sobre cualquier activo y deben ser considerados como un aspecto fundamental para el inversionista.</p><p class="Standard"> </p><p class="Standard"> </p><h1 class="P36"><a id="a__Materiales_y_métodos"><span/></a>Materiales y métodos </h1><p class="Standard"> </p><p class="Standard">Para la evaluación individual de las acciones de Apple Inc. y de Microsoft Corporation, durante el período comprendido del 1 de marzo de 2013 al 1 de marzo de 2018, se hizo necesario conocer las cotizaciones históricas de los precios de las acciones de las compañías durante el período de estudio, dichas cotizaciones fueren extraídas de <span class="T21">(Yahoo! Finanzas)</span>.</p><p class="Standard"> </p><p class="Standard">Cabe mencionar, que para este trabajo, no se tomaron en cuenta los ingresos de los flujos de efectivo de los dividendos generados por las acciones y además, la distribución de probabilidad de los rendimientos de las acciones es la misma.</p><p class="Standard"> </p><h2 class="P42"><a id="a__Rendimiento_esperado"><span/></a>Rendimiento esperado</h2><p class="Standard"> </p><p class="Standard">Una vez conocidas las cotizaciones de los precios de las acciones, de ambas empresas, se transformaron los precios a rendimientos a partir de la siguiente ecuación:</p><p class="P44"><a name="_Ref511053869"/><span class="T7">Ecuación </span><span class="T9"><a id="refEcuación0"/>1</span><span class="T7">. Tasa de rendimiento total</span></p><!--Next 'div' was a 'text:p'.--><div class="P4"> <!--Next '
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			span' is a draw:frame.
		--><span style="height:0.2917in;width:2.552in; padding:0; " class="fr2" id="graphics4"><img style="height:0.7409cm;width:6.4821cm;" 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><!--Next 'div' was a 'text:p'.--><div class="P12"> <!--Next '
			span' is a draw:frame.
		--><span style="height:0.2917in;width:2.9992in; padding:0; " class="fr2" id="graphics5"><img style="height:0.7409cm;width:7.618cm;" 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><!--Next 'div' was a 'text:p'.--><div class="Standard"><span class="T22">El flujo de efectivo, representado por </span><!--Next '
			span' is a draw:frame.
		--><span style="height:0.2917in;width:0.1563in; padding:0; " class="fr3" id="graphics6"><img style="height:0.7409cm;width:0.397cm;" alt="" src="data:image/*;base64,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"/></span><!--Next 'div' added for floating.--><div style="position:relative; left:0cm;"><span class="T22">, en el caso de las acciones, viene determinado por el pago de dividendos. En este trabajo, no se considerará el flujo de efectivo proveniente del pago de los dividendos, por lo cual, la </span><span class="T22">Ecuación 1. Tasa de rendimiento total</span><span class="T22">, se reduce a:</span></div></div><div style="clear:both; line-height:0; width:0; height:0; margin:0; padding:0;"> </div><p class="P44"><span class="T12">Ecuación </span><span class="T10"><a id="refEcuación1"/>2</span><span class="T12">. Tasa de rendimiento total</span></p><!--Next 'div' was a 'text:p'.--><div class="P4"> <!--Next '
			span' is a draw:frame.
		--><span style="height:0.5102in;width:1.8437in; padding:0; " class="fr2" id="graphics7"><img style="height:1.2959cm;width:4.683cm;" alt="" src="data:image/*;base64,iVBORw0KGgoAAAANSUhEUgAAALEAAAAxCAYAAACVmUgdAAAACXBIWXMAAA7EAAAOxQGMMD9aAAAHuklEQVR4nO2cPZaqTBCGi3NmKTCBxxXACsDEiNRMQkjMDM1MIISM1MhEWAGuwGOg7KW+6gbnOgrIICh89nODO2dssWZ4qZ+u6vlCRBAIhszXuw0QCJ5FiFgweISIBYNnsCJOPQ0VZ3/zXRXmUQi+LkufYoNgwCKW7RDcjQLOOAL0dRJMirE3A8OYweicoC1D5yLqgw2CAYk4tiw8LXz4J4wzHMkJzpd6vkKW9ImJqrN5oVUvtCG2UDstILGFh79lECKOLQ1XoxCSa88WbyGg0O0q/9aluw3sYQxL+VWGvdAG3ZfCk4aaF6IQ8m/6L2LyQKuDCaH/WxXp6UDppwmT/NsprZs53C0C+cXX5MQvtoGlL6Y2A28iUpVrei7iGC3jAObZB/mXKFLcbUgs+z0oksO+gbygcs81w22Knka57G1Ndovqwjmxbz67LRuaIEv2cozSzINJYmOxXZ9Hr0WceisIyKvhndfJc9EIwdeb3EgSQ4JgP2XdszY0RF+Au1JgHdvscwXQaxHHuCZXOY8K7lRBLvpyOrSBpyUGwBL9grREliamis7Kg4UuvDGjvyLmIplDsYYDitxz+K4snigV0bYwTYqE0IZ5XdiQYmytAaYj+vpYukqemMB2QHapzXZrPp7eipiLZB7d3XzWYDAC9lUAhjVl+7P3b0491BQHWMobSPw6mO3jtkN3NsiS7vv8vavKZRMwVQc2uxRsoeK+ijhG7ugKYrVsJxI+SmZlWwrdDc4g7KTIamzDlbB/Q2nJOYH6Ow55SrHZQWqLlCIXMYU9yQDmXNROq+uapCc40H/j6lhdyZmisbl4r5e6s4GEnTxUfz3k7zHA/kjlJcCn++JcxLrkn108KBswJz34ldDd35N3MhsXTcyTj2HKI3OMYOsl22Rd0rENyoh+Qxs4pXT3OrtlKXrWDI7TpHAHJitAgzyyFM+MPFxD0cmaORDsWYkRQXKbctH7pdWoYqvzLp0YPyhUXgNvIjxpy0ilfFU60C+NbsCbwm0TG2JLyvNtoPcGLDJWdOj2cCxzxaxNvZ3ei4LBhLP+hoVf/mBdi28+LVrg8dfHEUVuEiUfhrqdGXm4hh6S2QZGIQLKKbC9eytmpcPFJnp9ReX9EisdwI+IebtUNeGdu1a/UEdP2KK3sA/8LM1s0H2U0K+xUP6mxxzgUOaK9QWYKwUk66agzPPycVQujNSzcA1TCHEKa0ozi4jXlNurLoT5Z8v2EuaOAc46BjsvdB+uSXcUS0wI+ctZnr+5+nlSb5YNVz3Yh/8R8flIAdwMsx8spRxZMbJ90D8VHG10wjJbKJus95GCElhDJ8KjZoBGQuYe+UrAVQ0a2fal7DmKS86upZh13CdX91CXpnPA4HCCFHQqNlN4vOae/SW0MC/ujCHCxx2dn8KO7QaMo8tlqbBS5xCFPnso/hCK2+iECdqDah0SssWF7OI4cIC8UgsdxqxbWe1n6qyBu+JUHbH4y9KM7GHTYws0I0B2qbJNh0zEfDeAFVIpxN4aV0cKJRWe8p1IkvSRJ1sRseG9ICGHLvfAARVO+O6dp2t4SuTANiZnqWezKGM2/kfCdYCitR6DRdYuzyRmoK+V4uEnLuJsfJD+KVkWOo9uB27q0k46UUXzm/mpsNSQeWCX56PaqKpQ/Bv70qqy7hp6wKI5aobEhcB3J7hwDxQwSIMk5oCqSp+LVofp3MBtweW4iHkOyoU1gR0T4TamkNNkukSkE/0i5qnE4RKGJ0AeWQHr+4zPHZ+6y22l+zyZie7RGuBz0slVJctmxw9umAn3DHdRt6iQ/frXHWMXzjtBzhZiX8GTtYOJf/GY3c4iXKOMVODdDsETsKhIAjav8kjWbDnnQo6ut7L+jk4KBcqx1/GE7ftCGq8pAqvghvKf1vwittA4mHD2y717UQPs6ycfzpsc2XCJA4YGvLDLdiu6nUUoRHSjqnnU1STBbMbRfSGUC9lae5CWTcHxBsQGgn2eF1K4D1QV5yZ5yMv1yIOeXcCZobALIBuGutvJqrPmn8F8dty9nh1nDZ2AHOpCR5YTbwMVRov7d37dtUKLWqMdzyLcwluqdIu67Ub9H6CbWraZzsJ0WUZI99Ov2otmr1PN8mi7mm3FJXb1qjprGIWz41x3Fs4UCQx+4CAsfABqDwC9dBaBt1SD8m5UCwz+uD1vzb/wPGHH8KGqwu8/fghqivjFswiPulFtfMTAj9tfzvf1psP6Rmp74tfOIuTVb5euuBdH/puS7an+dFg/nJoifv0sAq9sDbZLwpL6Dm5UH478N4XNHFCVb5ZV+R9GT4figakY5pTOZ92c9i/fhyP/TbkMawkNZ/RXxOT9F66KSuPGSxXvOG7fFpnt82UiUomcHos4H92TVuAt9JYLrTcdt28D1jDgcwXvNqQ/9FrEWW99i1rbfyzkbcftn746eqsDuGHT2Zb/Jz0XMfBN++VWw5k3YaG+lUu+87j9M8TWDDbmzd+kEwxAxMB0nEhgWeil/tNpxduP2zeF/U260Ws6pkNjECJmkECkNtLA9x+3b0hVG/nDGYyIX02Xx+0F7SJEXEgfjvwL6iJEXEL3x+0FbSFEXEjHx+0FrSJELBg8QsSCwSNELBg8QsSCwSNELBg8QsSCwSNELBg8/wEpo+PR+hAXUQAAAABJRU5ErkJggg=="/></span></div><div style="clear:both; line-height:0; width:0; height:0; margin:0; padding:0;"> </div><p class="Standard"><span class="T22">De manera alterna, se puede utilizar la siguiente ecuación:</span></p><p class="P30"> </p><p class="P45"><span class="T12">Ecuación </span><span class="T10"><a id="refEcuación2"/>3</span><span class="T12">. Tasa de rendimiento total</span></p><!--Next 'div' was a 'text:p'.--><div class="P4"> <!--Next '
			span' is a draw:frame.
		--><span style="height:0.5102in;width:1.75in; padding:0; " class="fr2" id="graphics8"><img style="height:1.2959cm;width:4.445cm;" 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="Standard"><span class="T22">Una vez obtenidos los rendimientos, se procedió a determinar el rendimiento esperado, utilizando la medida estadística del promedio a partir de la siguiente ecuación:</span></p><p class="P30"> </p><p class="P44"><a name="_Ref511053930"/><span class="T12">Ecuación </span><span class="T10"><a id="refEcuación3"/>4</span><span class="T12">. Rendimiento esperado, con probabilidades iguales</span></p><!--Next 'div' was a 'text:p'.--><div class="P4"> <!--Next '
			span' is a draw:frame.
		--><span style="height:0.4898in;width:0.6146in; padding:0; " class="fr2" id="graphics9"><img style="height:1.2441cm;width:1.5611cm;" 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="Standard"><span class="T22">Dónde:</span></p><!--Next 'div' was a 'text:p'.--><div class="Standard"> <!--Next '
			span' is a draw:frame.
		--><span style="height:0.302in;width:2.6252in; padding:0; " class="fr2" id="graphics10"><img style="height:0.7671cm;width:6.668cm;" 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><!--Next 'div' was a 'text:p'.--><div class="Standard"> <!--Next '
			span' is a draw:frame.
		--><span style="height:0.2917in;width:2.1146in; padding:0; " class="fr2" id="graphics11"><img style="height:0.7409cm;width:5.3711cm;" 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="Standard"><span class="T22">La </span><span class="T22">Ecuación 4. Rendimiento esperado, con probabilidades iguales</span><span class="T22">, se utiliza para determinar el rendimiento promedio esperado de las acciones que tienen distribuciones de probabilidad idénticas. Para cuando las distribuciones de probabilidad son distintas, se utiliza la siguiente ecuación:</span></p><p class="P30"> </p><p class="P44"><span class="T12">Ecuación </span><span class="T10"><a id="refEcuación4"/>5</span><span class="T12">. Rendimiento esperado, con distribución de probabilidades diferentes</span></p><!--Next 'div' was a 'text:p'.--><div class="P4"> <!--Next '
			span' is a draw:frame.
		--><span style="height:0.4374in;width:1.1354in; padding:0; " class="fr2" id="graphics12"><img style="height:1.111cm;width:2.8839cm;" 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="Standard"><span class="T22">Dónde:</span> </p><!--Next 'div' was a 'text:p'.--><div class="Standard"> <!--Next '
			span' is a draw:frame.
		--><span style="height:0.2917in;width:4.5827in; padding:0; " class="fr2" id="graphics13"><img style="height:0.7409cm;width:11.6401cm;" 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><h2 class="P41"><a id="a__Evaluación_del_Riesgo"><span/></a>Evaluación del Riesgo</h2><p class="Standard"><span class="T22">Para la determinación y análisis del riesgo de las acciones de Apple y de Microsoft, se utilizaron medidas estadísticas como el rango, la varianza, desviación estándar y el coeficiente de variación, las cuales, son medidas de dispersión o medidas de variabilidad.</span></p><p class="P19"> </p><h3 class="P43"><a id="a__Rango"><span/></a>Rango</h3><p class="Standard"><span class="T21">(Webster, 2002, pág. 48)</span>, establecen que la medida de dispersión más simple (y menos útil) es el rango o recorrido; de igual manera, <span class="T21">(Anderson, Sweeney, &amp; Williams, 2008, pág. 92)</span>, afirman que la medida de variabilidad más sencilla es el rango.</p><p class="Standard"> </p><p class="Standard">El rango es simplemente la diferencia entre a observación más alta y la más baja. Su ventaja es que es fácil de calcular. Su desventaja es que considera sólo dos de los cientos de observaciones que hay en un conjunto de datos. El resto de las observaciones se ignoran. <span class="T21">(Webster, 2002, pág. 48)</span>.</p><p class="Standard"> </p><p class="Standard"> </p><p class="Standard">La ecuación utilizada para calcular el rango de las acciones de las compañías, fue la siguiente:</p><p class="P29"> </p><p class="P44"><span class="T12">Ecuación </span><span class="T10"><a id="refEcuación5"/>6</span><span class="T12">. Rango</span></p><!--Next 'div' was a 'text:p'.--><div class="P4"> <!--Next '
			span' is a draw:frame.
		--><span style="height:0.2917in;width:2.8118in; padding:0; " class="fr2" id="graphics14"><img style="height:0.7409cm;width:7.142cm;" 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="Standard">En este caso, cuanto mayor sea el valor del rango de las acciones, significará que mayor será el riesgo de las mismas y a menor sea el valor del rango, menor será el riesgo.</p><p class="Standard"> </p><h3 class="P43"><a id="a__Varianza"><span/></a>Varianza</h3><p class="Standard">La varianza, es una medida de dispersión, la cual, a diferencia del rango, utiliza todos los datos y se encuentra basada en la diferencia entre cada valor observado y la media.</p><p class="Standard"> </p><p class="Standard">Para determinar la varianza en el caso de las compañías Apple y Microsoft, se utilizó la siguiente ecuación:</p><p class="P29"> </p><p class="P44"><span class="T12">Ecuación </span><span class="T10"><a id="refEcuación6"/>7</span><span class="T12">. Varianza para una muestra con probabilidades iguales</span></p><!--Next 'div' was a 'text:p'.--><div class="P4"> <!--Next '
			span' is a draw:frame.
		--><span style="height:0.5in;width:1.1772in; padding:0; " class="fr2" id="graphics15"><img style="height:1.27cm;width:2.9901cm;" 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="Standard">Para determinar la varianza cuando la distribución de probabilidades es distinta, se utiliza la siguiente ecuación:</p><p class="P29"> </p><p class="P44"><span class="T12">Ecuación </span><span class="T10"><a id="refEcuación7"/>8</span><span class="T12">. Varianza con distribución de probabilidades diferentes</span></p><!--Next 'div' was a 'text:p'.--><div class="P4"> <!--Next '
			span' is a draw:frame.
		--><span style="height:0.6457in;width:1.698in; padding:0; " class="fr2" id="graphics16"><img style="height:1.6401cm;width:4.3129cm;" 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><h3 class="P43"><a id="a__Desviación_estándar"><span/></a>Desviación estándar</h3><p class="Standard"> </p><p class="Standard">La desviación estándar se define como la raíz cuadrada de la varianza y su interpretación es más fácil que la de la varianza, puesto que, la desviación estándar se expresa en la misma unidad de medida que los datos.</p><p class="Standard"> </p><p class="Standard"> </p><p class="Standard"> </p><p class="Standard"> </p><p class="Standard"> </p><p class="Standard"> </p><p class="Standard"> </p><p class="Standard">Para determinar la desviación estándar de las acciones de las compañías Apple y Microsoft, se utilizó la siguiente ecuación:</p><p class="P29"> </p><p class="P44"><span class="T12">Ecuación </span><span class="T10"><a id="refEcuación8"/>9</span><span class="T12">. Desviación estándar para una muestra con probabilidades iguales</span></p><p class="Standard"> </p><!--Next 'div' was a 'text:p'.--><div class="P4"> <!--Next '
			span' is a draw:frame.
		--><span style="height:0.6874in;width:1.2917in; padding:0; " class="fr2" id="graphics17"><img style="height:1.746cm;width:3.2809cm;" 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="Standard">En el caso de que las distribuciones de probabilidades sean diferentes, se debe de utilizar la siguiente ecuación para determinar la desviación estándar:</p><p class="P29"> </p><p class="P44"><span class="T12">Ecuación </span><span class="T10"><a id="refEcuación9"/>10</span><span class="T12">. Desviación estándar con distribuciones de probabilidades diferentes</span></p><!--Next 'div' was a 'text:p'.--><div class="P4"> <!--Next '
			span' is a draw:frame.
		--><span style="height:0.8752in;width:1.8126in; padding:0; " class="fr2" id="graphics18"><img style="height:2.223cm;width:4.604cm;" alt="" src="data:image/*;base64,iVBORw0KGgoAAAANSUhEUgAAAK4AAABUCAYAAAAbBQyRAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAJ10lEQVR4nO2dP5aqMBTGP86ZpYCFxxXgCtDGytYOSmjsLO1ssITO1mqakRXgCjwWA3vJSwI4OqKCTwei9/eamTf+ucaP5MvNTfhgjIEgVOOj6QAI4h5IuISSkHAJJVFauOmyzwxv23QYRAMoLVyBvWEILGhNx0H8LUoLN9kD3WHTURBNoLRwifeFhEsoicLCTdn3rukYiKZQWLiCHjp60zEQTaC4cIl3RWHhJthvgU7TYRCNoLBwOWYXRtMxEI2gtnCJt4WESyiJusJNv7HrdaDjynJvGjFnMkDY2yAZfWIyCLE1fSSxe/15ROtRV7gVSBNguvKxM+ZYjFaI2QhO/7vpsIgH8NLC1S1LS5dztrVniC1dQ7Rgu96IetsXQF3hVqywSfZb2CNL/hx9huiNpoiWETNciwSsMOoKtxIR+wxNdKf5r10T4WCCbhLDItEqzYsL19ICZv385sYacxsMh3gYygo3pQqbt0ZZ4Qp6VGHztigtXOJ9eQnhPnLTJO1hUwNlhXucDdPdFfy1gUy7NjYsqJk1SNmyXzyfUAFlhXuKrrkrn60ND1uEGDgjsMC6/bSS5xNq8CLCheh2tZW/zixDOEC/m7DY1av3uvoQY9PD/okhEo9DUeGK/Wbn23Z0N9Y2e40NQmDrTbAcxszVq1oGXev0wEi4aqCocC9jBRvYvMcNuWnwJksMY5dVXdq1AqbVMRhEc7yccOVqWeKznfC7Ww+G06npdwkVUFS4N/ab/fK7zoix101xRczRxAhTwgvXHisqXNzcb3bsd8OBgxGTVQsv9wVm9RgMwZ3PTiOHyQJ7/rNp+1gFaghdXeFW4Mfvhhj0u6L3qex3z0iXzJms0V3FyCZ8Pz2d6SeolcF4KNfjEIszk/0Ys6kL6/dElX+mybyLFRe+nkZwjAEWIxcqOCs1hSu27VR6IO+NNjYLszQDJsuh+GLrv5348tdjrOL4qDcqvPQa42GTNRPX4xAjT8wF2p/08b36lWXhlop/pPxng3VNG50nirZ8hdOEvVnxi6Xeha+mcAW39psVWIGW+DvZYFvPgNOp6XdFr+T1MGOXhtC2nKZzJQ4h0NmeaYaDzgXLlC4X2M8CuNfalNuK/ucIcWCdP0aMSIsOpsHlAv3DCmdvIybMmkhrRssJBlmNdI3UpcrCrcHxknA9v5uy5cQD+BBc+mV/rbE1x42f7VApDmsK3zQwX05h/Rp10qXDvjrB7RoN/hrjuQHN2TB2LF7Roxseeht2ozPJJtX2rOjWdc0ajpnpra9/wBKOhCvUv8B8zY36SW9u8u+t8HVVqbj2/2ezXl1z4w3ba7nfrboknH5hvTUxXpV3ZWJbkDleZfGLHcWGeP172uv/qBaHrg3HJvPWX0jdH68vRLsoRMt7VAfXBJy3Y3+APhev7HmPRHtT+NFnFtfRFSYvOj5azGQTc904E3jhNit2MrjvFru0t+dtmgs3M/g7e4PVKuANsER/Au7p7hWV+IAMT9tscNeJzkd+N/xEFFi3e13+Pj+N+huxLYgP0Jvij9x3c4+44e13Ngl6KtXj0Ds97vX3vN8DMp0IGxTK+g7+EvK+YfbmVn6CtyMXryPF67NemI1IVeyXLP7nI0NhxWVGw5NdsBzReMfJOtMYG/5S808HTneEabzhf/k8s0EfWe/IVW0XvkPQYb3tHF+pizvmMu3F6PLrneNPK1WPFQ1dOgTLCSLvjY0UosHn+9EdF/oDRqY6ccjPv8Z3CiHqzPvetZeJi3fly55W6qZSRiVlX2v+QflwbmiymInJidlRJsRyA+l7l7zZtz3upd1Mj8fbrwo+iuHQXx39UTbGFj+XZl3aZhXymLhflQeCPOBqzIY4/s/IZC16qvqf4/9HpsfEURdhR0RP68P2qhY05f72lqUo02MJH2XDYdYYNgoPHTkikV/Huz3XKoiesO62nZTPXr2tqNV9zIUifGV24Q3xJS7Sz4h/IX+fAP37OCJpE3ZFTzkE73lFtiZhV1NaJf62lKv27IeP38NH4TtMf3UYTrNE/rnPUAbp5YThr7ct/cwTHsh8pekP+f/nkx5P+GaDfTtfGB5Wn8SX/IlRXLewvSpV48ipKIrLZLZyNz5a6BB2I8nFu7mcaoxkoPZNDcnHcftx2l7n7fiRrevv2cTQ4BW+Y5OcJoSFdbBHfL6ZglsA5lXp8ltDNqxteWPEdeP97QkLCl+ZzzL04Rim52HQh5wUZbP7bLYt3FKoyS/jNIX0CKrEcfLwK569CtEC697mfJUwF6+zWCK1zlcnxcLDQBZT3MroZLdHMMfHaYfydvzI3jfQYvfybFJYB3RX2WFcPRv+bAq3QdEmNU50jhyRGuIW4Z51zLy4fP2Vwj32xb8nNWWTnLzQZ4LV85aDq8RxIJscHdJm92BxnVxqRv7ewQUJ6ZXPsyixmBfasdIChBDKNjSgeffs53oGJrpVug1uezJvfm/MvCFnNvMGC0Ru/SIdkbUbT1vir3hvKT1+3JJ4alDWjhWEmx1j5Ce8x53kKy/DhKV6y8/eEkMMH59E4cl/LQbIJeM+M/rLmkU6ot16GAUilIihybPKZFvs5OS6+U6nLuXteFu4wkdxXzTVuf2f2fAGBvoQ5rzNDfDY1JcY6pLOki36fVEdVnlNvWtyT6ft5KQwaEgwh+owIdo/XRh5HGXteFu4xxVEVgDujJ8ZYwXK95udPEKmvsQo8bgcsW5xD2fVSfBZz109rIisDms4hv+jvB1fr8jmkPpif1ovQPwtLybc/0h9Ia8XXY9fdrvLK6GgcBPs0UVZic1/pb6Qp9l6MxKtAigo3AvI1Fe2Vn/PzDmNlmwukuT2E2IjHs5rCDdPfQnCgXYo0bsHs1KCmGga9YR7tt8sT301FA7RDOoJV3Cy3+zJRetEK1FTuMTbQ8IllEQ94d613+w62WkuwKwVBUREFdQT7kVKiraPajlPKXZzpIicBTDq8v+jA0ZV4jWEe6lo++ZmQB1WIMuO2PyvYiUegnLCLd1v9hdF20SrUE64lygt2r5pFcjPqsqLCPdC0fbd5wYQbae9wk0jtlzMsR/FJ5syLyUV7i3azrbeZz8PNLljot5NT4hGaKVw5XlW+y66uy3CsMohdfcXbYv7PjReG0/UppXCFbuOpZZSyHuPlZ0wSLw3rRTuAe5RZ7bHBrVv/US8Ou0WLn6Ow/cWEVxxQsuN/WbEe9B64Qr/OvVNFnri7jkJuk2HQ7QCBYQrHMNMngoYzhdyg0LFQ2yIF0YJ4R4fyhyaPqZNh0M0jiLCRX4PgxB0f3NCoI5wi3O8qBqGgFLChTzHq+RUdeINUUu4BJFDwiWUhIRLKAkJl1ASEi6hJCRcQklIuISSkHAJJfkH4nZQFsf/vJ4AAAAASUVORK5CYII="/></span></div><div style="clear:both; line-height:0; width:0; height:0; margin:0; padding:0;"> </div><p class="Standard">Cuanto mayor sea el valor de la desviación estándar, mayor será el riesgo asociado al activo y a menor valor, menor es el riesgo asociado.</p><h3 class="P43"><a id="a__Coeficiente_de_Variación"><span/></a>Coeficiente de Variación</h3><p class="Standard"> </p><p class="Standard">El coeficiente de variación, es una medida relativa que indica cuán grande es la desviación estándar en relación a la media. La ecuación para determinar dicho coeficiente, es la siguiente:</p><p class="Standard"> </p><p class="P44"><span class="T12">Ecuación </span><span class="T10"><a id="refEcuación10"/>11</span><span class="T12">. Coeficiente de variación</span></p><!--Next 'div' was a 'text:p'.--><div class="P4"> <!--Next '
			span' is a draw:frame.
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Estadísticos de los precios de las acciones de Apple y Microsoft</p><table border="0" cellspacing="0" cellpadding="0" class="Table1"><colgroup><col width="182"/><col width="196"/><col width="170"/><col width="151"/></colgroup><tr class="Table11"><td rowspan="2" style="text-align:left;width:1.6354in; " class="Table1_A1"><p class="P20">Estadístico</p></td><td colspan="2" style="text-align:left;width:1.7694in; " class="Table1_B1"><p class="P20">Valor</p></td><td rowspan="2" style="text-align:left;width:1.359in; " class="Table1_D1"><p class="P20">Diferencia promedio</p></td></tr><tr class="Table11"><td style="text-align:left;width:1.7694in; " class="Table1_B1"><p class="P20">Apple</p></td><td style="text-align:left;width:1.5306in; " class="Table1_B1"><p class="P20">Microsoft</p></td></tr><tr class="Table11"><td style="text-align:left;width:1.6354in; " class="Table1_A2"><p class="P14">Mínimo</p></td><td style="text-align:left;width:1.7694in; " class="Table1_A2"><p class="P16">$44.61</p></td><td style="text-align:left;width:1.5306in; " class="Table1_A2"><p class="P16">$25.14</p></td><td rowspan="3" style="text-align:left;width:1.359in; " class="Table1_D3"><p class="P16">$55.71</p></td></tr><tr class="Table11"><td style="text-align:left;width:1.6354in; " class="Table1_A2"><p class="P14">Máximo</p></td><td style="text-align:left;width:1.7694in; " class="Table1_A2"><p class="P16">$177.40</p></td><td style="text-align:left;width:1.5306in; " class="Table1_A2"><p class="P16">$94.57</p></td></tr><tr class="Table11"><td style="text-align:left;width:1.6354in; " class="Table1_A2"><p class="P14">Promedio</p></td><td style="text-align:left;width:1.7694in; " class="Table1_A2"><p class="P16">$106.25</p></td><td style="text-align:left;width:1.5306in; " class="Table1_A2"><p class="P16">$50.54</p></td></tr></table><p class="P4"><span class="T18">Fuente: Elaboración propia, en base a las cotizaciones obtenidas de Yahoo! Finanzas</span></p><p class="Standard"> </p><p class="Standard">Por su parte, la compañía Microsoft Corporation, presentó un precio promedio de sus acciones de $50.54, donde el precio mínimo y máximo, durante el periodo observado fue de $25.14 y $94.57, respectivamente.</p><p class="Standard"> </p><p class="Standard">Los precios de las acciones de Apple son mayores al precio de las acciones de Microsoft, existiendo una diferencia promedio de $55.71, lo cual quiere decir, que las acciones de Apple son más caras que las de Microsoft. Sin embargo, para la evaluación del riesgo y rendimiento de las acciones, se deben de considerar los rendimientos y no los precios de las acciones, es decir, los precios se deben de transformar en rendimientos.</p><p class="Standard"> </p><p class="Standard">Los rendimientos mensuales de las acciones tanto de Apple como de Microsoft, oscilan en un intervalo comprendido desde -13.99% hasta 14.12% y -13.02% hasta 19.65%, respectivamente para las compañías.</p><p class="Standard"> </p><p class="Standard">El rango de los rendimientos mensuales de las acciones de Apple es de 28.11 mientras que para Microsoft es de 32.67, siendo este mayor en comparación al rango de los rendimientos de las acciones de Apple. Este dato, indica que el riesgo de los rendimientos de las acciones de Microsoft es mayor.</p><p class="Standard"> </p><p class="Standard">En la , se aprecia la distribución de frecuencia de los rendimientos mensuales de las acciones de las compañías, donde se evidencia, que la mayor concentración de los rendimientos, para las acciones de Apple, se encuentra en el intervalo comprendido entre el 5% y 10%, con una frecuencia de 22 datos. En el caso de las acciones de Microsoft, se encuentra entre 0% y 5% con frecuencia de 27 datos.</p><p class="P48"><a name="_Ref511115575"/></p><p class="P47">Ilustración <span class="T21"><a id="refIlustración0"/>1</span>. Distribución de frecuencias de los rendimientos de las acciones de Apple y Microsoft</p><!--Next 'div' was a 'text:p'.--><div class="P25"> <!--Next '
			span' is a draw:frame.
		--><span style="height:3.0138in;width:5.0138in; padding:0; " class="fr2" id="Gráfico_1"><img style="height:7.6551cm;width:12.7351cm;" 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="P4"><span class="T18">Fuente: Elaboración propia, en base a las cotizaciones obtenidas de Yahoo! Finanzas</span></p><p class="Standard"> </p><p class="Standard">En cuanto a los rendimientos mínimos obtenidos, durante el período observado, fueron de -13.99% para Apple y -13.02% para Microsoft, siendo ligeramente mayor el de la empresa Apple.</p><p class="Standard"> </p><p class="Standard">Por otra parte, la empresa Microsoft presentó un rendimiento máximo de 19.65%, mientras que el de Apple fue de 14.12%, el rendimiento máximo de Microsoft fue mayor que el de Apple.</p><p class="Standard"> </p><p class="Standard">Considerando solamente los rendimientos mínimos y máximos, se podría pensar que la mejor decisión para invertir sería en las acciones de Microsoft, puesto que presenta un rendimiento mínimo menor y un máximo mayor que el rendimiento de Apple.</p><p class="Standard"> </p><p class="Standard">Sin embargo, en la Tabla 2, se puede apreciar que el rendimiento promedio (rendimiento esperado) de las acciones de Apple es ligeramente mayor que el promedio de las de Microsoft, lo cual llevaría a tomar la decisión de invertir en las acciones de Apple y no en las de Microsoft  como se mencionó anteriormente.</p><p class="Standard"> </p><p class="P46"><a name="_Ref511055884"/><a name="_Ref511120125"/>Tabla <span class="T21"><a id="refTabla1"/>2</span>. Estadísticos de los rendimientos mensuales de las acciones de Apple y Microsoft</p><table border="0" cellspacing="0" cellpadding="0" class="Table2"><colgroup><col width="327"/><col width="178"/><col width="193"/></colgroup><tr class="Table21"><td rowspan="2" style="text-align:left;width:2.9451in; " class="Table2_A1"><p class="P20">Estadístico</p></td><td colspan="2" style="text-align:left;width:1.6069in; " class="Table2_B1"><p class="P21">Valor</p></td></tr><tr class="Table21"><td style="text-align:left;width:1.6069in; " class="Table2_A1"><p class="P21">Apple</p></td><td style="text-align:left;width:1.7424in; " class="Table2_B1"><p class="P21">Microsoft</p></td></tr><tr class="Table23"><td style="text-align:left;width:2.9451in; " class="Table2_A3"><p class="P14">Mínimo</p></td><td style="text-align:left;width:1.6069in; " class="Table2_A3"><p class="P16">-13.99%</p></td><td style="text-align:left;width:1.7424in; " class="Table2_C3"><p class="P16">-13.02%</p></td></tr><tr class="Table23"><td style="text-align:left;width:2.9451in; " class="Table2_A3"><p class="P14">Máximo</p></td><td style="text-align:left;width:1.6069in; " class="Table2_A3"><p class="P16">14.12%</p></td><td style="text-align:left;width:1.7424in; " class="Table2_C3"><p class="P16">19.65%</p></td></tr><tr class="Table23"><td style="text-align:left;width:2.9451in; " class="Table2_A3"><p class="P14">Promedio</p></td><td style="text-align:left;width:1.6069in; " class="Table2_A3"><p class="P17">2.40%</p></td><td style="text-align:left;width:1.7424in; " class="Table2_C3"><p class="P17">2.38%</p></td></tr></table><p class="Standard"><span class="T18">Fuente: Elaboración propia, en base a las cotizaciones obtenidas de Yahoo! Finanzas</span></p><p class="P19"/><p class="P19">Evaluados los rendimientos a través del análisis de distribución de frecuencias, mínimo, máximo y promedio, los cuales dan una toma de decisiones diferente, se hace necesaria una evaluación exhaustiva sobre el riesgo de las acciones de ambas empresas.</p><p class="P19"> </p><p class="Standard"><span class="T22">Al realizar la medida estadística de la varianza, se obtiene que la varianza de los rendimientos mensuales de las acciones es de 0.40% para Apple y 0.37% para Microsoft, en torno al rendimiento esperado. Esto significa que la dispersión de los datos de los rendimientos de las acciones de Apple es ligeramente mayor que las de Microsoft, por lo tanto, se puede considerar que las acciones de Apple tienen más riesgo que las de Microsoft.</span></p><p class="P19"> </p><p class="Standard"><span class="T22">Lo anterior, se confirma al aplicar la medida estadística de la desviación estándar, la cual, dio como resultado 6.36% y 6.08%, para Apple y Microsoft, respectivamente. Esto afirma que la dispersión de los rendimientos de las acciones de Apple, en torno al rendimiento esperado, es mayor que la dispersión de los rendimientos de las acciones de Microsoft. </span></p><p class="P19"> </p><p class="Standard"><span class="T22">En la siguiente </span><span class="T22">Tabla 3</span><span class="T22">, se encuentran los resultados de las medidas de dispersión de ambas compañías.</span></p><p class="P19"> </p><p class="P47"><a name="_Ref511122204"/>Tabla <span class="T21"><a id="refTabla2"/>3</span>. Medidas de dispersión de los rendimientos de las acciones de Apple y Microsoft</p><table border="0" cellspacing="0" cellpadding="0" class="Table3"><colgroup><col width="376"/><col width="154"/><col width="168"/></colgroup><tr class="Table31"><td rowspan="2" style="text-align:left;width:3.3875in; " class="Table3_A1"><p class="P20">Estadístico</p></td><td colspan="2" style="text-align:left;width:1.391in; " class="Table3_B1"><p class="P20">Valor</p></td></tr><tr class="Table31"><td style="text-align:left;width:1.391in; " class="Table3_A1"><p class="P20">Apple</p></td><td style="text-align:left;width:1.516in; " class="Table3_B1"><p class="P20">Microsoft</p></td></tr><tr class="Table31"><td style="text-align:left;width:3.3875in; " class="Table3_A3"><p class="P14">Varianza</p></td><td style="text-align:left;width:1.391in; " class="Table3_A3"><p class="P16">0.40%</p></td><td style="text-align:left;width:1.516in; " class="Table3_C3"><p class="P16">0.37%</p></td></tr><tr class="Table31"><td style="text-align:left;width:3.3875in; " class="Table3_A3"><p class="P14">Desviación estándar</p></td><td style="text-align:left;width:1.391in; " class="Table3_A3"><p class="P16">6.36%</p></td><td style="text-align:left;width:1.516in; " class="Table3_C3"><p class="P16">6.08%</p></td></tr><tr class="Table31"><td style="text-align:left;width:3.3875in; " class="Table3_A3"><p class="P14">Coeficiente de variación</p></td><td style="text-align:left;width:1.391in; " class="Table3_A3"><p class="P16">2.65</p></td><td style="text-align:left;width:1.516in; " class="Table3_C3"><p class="P16">2.55</p></td></tr></table><p class="Standard"><span class="T18">Fuente: Elaboración propia, en base a las cotizaciones obtenidas de Yahoo! Finanzas</span></p><p class="P19"> </p><p class="P19">En la tabla anterior, se puede apreciar, a través del coeficiente de variación, que la volatilidad de los rendimientos de las acciones de Apple es mayor que el de Microsoft, es decir, los rendimientos de las acciones de Apple, son más sensibles ante cambios en el rendimiento esperado, lo que conlleva a que tengan mayor riesgo.</p><p class="P31"><span class="T22">En otras palabras, el coeficiente de variación de la compañía Apple, indica que se asume 2.65 unidades de riesgo por cada unidad de rendimiento esperado, mientras que para Microsoft, se asume 2.55 unidades.</span></p><p class="P19"> </p><p class="P19">Por otra parte, el índice de desempeño, refleja que la empresa Apple asume un rendimiento esperado de 0.38, por cada unidad de riesgo, medido a través de la desviación estándar, y Microsoft asume 0.39, esta última es ligeramente mayor.</p><p class="P19"> </p><p class="Standard"><span class="T22">Lo anterior, llevaría a tomar la decisión de inversión sobre las acciones de Microsoft, debido a que presentan un menor nivel de riesgo y que su rendimiento </span><span class="T22">esperado es relativamente semejante al rendimiento esperado de las acciones de Apple. Sin embargo, la toma de decisiones se enmarca en el tipo de inversionista, que vaya a tomar la decisión.</span></p><p class="P19"> </p><h1 class="P34"><a id="a__Conclusiones"><span/></a>Conclusiones</h1><p class="Standard"> </p><p class="Standard">La evaluación del riesgo y el rendimiento es un proceso fundamental a la hora de evaluar decisiones financieras de inversión y facilita la toma de decisiones a los inversionistas.</p><p class="Standard"> </p><p class="Standard">Los precios de las acciones de Apple son mayores a los precios de las acciones de Microsoft, existiendo una diferencia promedio de aproximadamente $55.71, sin embargo, para evaluar el riesgo y el rendimiento de las acciones se hace necesario determinar sus rendimientos.</p><p class="Standard"> </p><p class="Standard">El rendimiento esperado para las acciones de Apple fue de 2.40% mientras que el de Microsoft fue de 2.38%, esto significa que Apple presenta un mejor rendimiento sobre sus acciones.</p><p class="Standard"> </p><p class="Standard">El riesgo medido a través de las distintas medidas estadísticas de dispersión (rango, varianza, desviación estándar y coeficiente de variación), evidencian que las acciones de Apple son más riesgosas que las acciones de Microsoft.</p><p class="Standard"> </p><p class="Standard">La empresa Microsoft Corporation, presenta un mejor índice de desempeño que la empresa Apple Inc., siendo de 0.39 y 0.38, respectivamente. Esto quiere decir que Microsoft obtiene un mejor rendimiento por cada unidad de riesgo que asume, siendo una mejor alternativa de inversión.</p><p class="Standard"> </p><p class="Standard">La decisión de inversión, dependerá del tipo de inversionista que vaya a tomar la decisión, estos pueden tener aversión al riesgo, neutralidad ante el riesgo o buscador de riesgo. Generalmente los inversionistas buscan obtener el mayor rendimiento ante el menor riesgo posible.</p><p class="Standard"> </p><h1 class="P35"><a id="a__Bibliografía"><span/></a>Bibliografía</h1><p class="P6"> </p><p class="Bibliografía"><span class="T17">Anderson, D. R., Sweeney, D. J., &amp; Williams, T. A. (2008). </span><span class="T25">Estadística para administración y economía</span><span class="T26"> (Décima ed.). </span><span class="T17">México D.F.: Cengage Learning.</span></p><p class="P6"> </p><p class="Bibliografía"><span class="T17">Gitman, L. J., &amp; Zutter, C. J. (2012). </span><span class="T25">Principios de Administración Financiera</span><span class="T26"> (Decimosegunda ed.). México: Pearson Educación.</span></p><p class="P26"> </p><p class="Bibliografía"><span class="T21">Ross, S. A., Westerfield, R. W., &amp; Jordan , B. D. (2010). </span><span class="T25">Fundamentos de Finanzas Corporativas</span><span class="T26"> (Novena ed.). México, D.F., México: McGraw-Hill.</span></p><p class="P26"> </p><p class="Bibliografía"><span class="T26">Van Horne, J. C., &amp; Wachowicz Jr., J. M. (2010). </span><span class="T25">Fundamentos de Administración Financiera</span><span class="T26"> (Decimotercera ed.). México: Pearson Educación.</span></p><p class="P26"> </p><p class="Bibliografía"><span class="T26">Webster, A. L. (2002). </span><span class="T25">Estadística aplicada a los negocios y la economía</span><span class="T26"> (Tercera ed.). Santa Fé de Bogotá, Colombia: McGraw-Hill.</span></p><p class="P26"> </p><p class="Bibliografía"><span class="T25">Yahoo! Finanzas</span><span class="T26">. (s.f.). Recuperado el 2 de Abril de 2018, de Yahoo! Finanzas: https://es.finance.yahoo.com/quote/AAPL/profile?p=AAPL</span></p><p class="Standard"> </p><p class="Standard"> </p><h1 class="Heading_20_1"><a id="a__Anexos"><span/></a>Anexos</h1><p class="Standard"> </p><!--Next 'div' was a 'text:section'.--><div class="Sect1" id="Section1"><p class="P47">Anexo <span class="T21"><a id="refAnexo0"/>1</span>. Cotizaciones de precios de cierre ajustados de las acciones.</p><table border="0" cellspacing="0" cellpadding="0" class="Table4"><colgroup><col width="88"/><col width="105"/><col width="128"/></colgroup><tr class="Table41"><td style="text-align:left;width:0.7924in; " class="Table4_A1"><p class="P24">Fecha</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B1"><p class="P24">APPLE INC. (AAPL)</p></td><td style="text-align:left;width:1.1563in; " class="Table4_C1"><p class="P24">MICROSOFT CORPORATION (MSFT)</p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/03/2013</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $          47.51 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          25.14 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/04/2013</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $          47.52 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          29.09 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/05/2013</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $          48.27 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          30.67 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/06/2013</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $          44.61 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          30.56 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/07/2013</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $          50.91 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          28.17 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/08/2013</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $          54.81 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          29.56 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/09/2013</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $          56.22 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          29.66 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/10/2013</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $          61.63 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          31.55 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/11/2013</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $          65.57 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          33.98 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/12/2013</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $          68.95 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          33.59 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/01/2014</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $          61.53 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          33.98 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/02/2014</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $          64.68 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          34.40 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/03/2014</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $          68.84 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          37.08 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/04/2014</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $          75.68 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          36.55 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/05/2014</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $          81.18 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          37.04 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/06/2014</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $          86.80 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          37.99 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/07/2014</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $          89.30 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          39.32 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/08/2014</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $          95.74 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          41.39 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/09/2014</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $          94.58 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          42.50 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/10/2014</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $       101.38 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          43.04 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/11/2014</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $       111.64 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          43.83 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/12/2014</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $       104.06 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          42.85 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/01/2015</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $       110.46 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          37.27 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/02/2015</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $       121.11 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          40.45 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/03/2015</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $       117.77 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          37.77 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/04/2015</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $       118.45 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          45.19 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/05/2015</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $       123.31 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          43.53 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/06/2015</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $       119.22 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          41.28 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/07/2015</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $       115.29 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          43.67 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/08/2015</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $       107.33 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          40.69 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/09/2015</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $       105.31 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          41.66 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/10/2015</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $       114.09 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          49.55 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/11/2015</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $       112.95 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          51.16 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/12/2015</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $       100.93 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          52.57 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/01/2016</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $          93.33 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          52.20 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/02/2016</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $          92.71 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          48.21 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/03/2016</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $       105.07 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          52.71 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/04/2016</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $          90.37 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          47.60 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/05/2016</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $          96.27 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          50.58 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/06/2016</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $          92.72 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          49.18 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/07/2016</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $       101.07 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          54.47 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/08/2016</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $       102.91 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          55.22 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/09/2016</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $       110.24 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          55.70 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/10/2016</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $       110.72 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          57.95 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/11/2016</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $       107.78 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          58.27 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/12/2016</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $       113.52 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          60.50 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/01/2017</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $       118.94 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          62.94 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/02/2017</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $       134.27 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          62.29 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/03/2017</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $       141.42 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          64.51 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/04/2017</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $       141.41 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          67.06 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/05/2017</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $       150.38 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          68.41 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/06/2017</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $       142.36 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          67.90 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/07/2017</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $       147.02 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          71.62 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/08/2017</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $       162.11 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          73.66 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/09/2017</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $       152.94 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          73.77 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/10/2017</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $       167.75 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          82.38 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/11/2017</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $       170.54 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          83.36 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/12/2017</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $       168.54 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          85.14 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/01/2018</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $       166.75 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          94.57 </p></td></tr><tr class="Table42"><td style="text-align:left;width:0.7924in; " class="Table4_A2"><p class="P18">01/02/2018</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B2"><p class="P18"> $       177.40 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C2"><p class="P18"> $          93.33 </p></td></tr><tr class="Table462"><td style="text-align:left;width:0.7924in; " class="Table4_A62"><p class="P18">01/03/2018</p></td><td style="text-align:left;width:0.9472in; " class="Table4_B62"><p class="P18"> $       175.30 </p></td><td style="text-align:left;width:1.1563in; " class="Table4_C62"><p class="P18"> $          92.89 </p></td></tr></table></div><!--Next 'div' was a 'text:section'.--><div class="Sect2" id="Section2"><p class="Standard"><span class="T18">Fuente: Cotizaciones obtenidas de Yahoo! Finanzas</span></p><p class="P27"> </p></div><!--Next 'div' was a 'text:section'.--><div class="Sect1" id="Section3"><p class="P47">Anexo <span class="T21"><a id="refAnexo1"/>2</span>. Rendimientos mensuales de las acciones.</p><table border="0" cellspacing="0" cellpadding="0" class="Table5"><colgroup><col width="113"/><col width="208"/></colgroup><tr class="Table51"><td style="text-align:left;width:1.0188in; " class="Table5_A1"><p class="P24">APPLE INC. (AAPL)</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B1"><p class="P24">MICROSOFT CORPORATION (MSFT)</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">0.02%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">15.71%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">1.58%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">5.43%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">-7.58%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">-0.36%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">14.12%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">-7.82%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">7.66%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">4.93%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">2.57%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">0.34%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">9.62%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">6.37%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">6.39%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">7.70%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">5.15%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">-1.15%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">-10.76%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">1.16%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">5.12%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">1.24%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">6.43%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">7.79%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">9.94%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">-1.43%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">7.27%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">1.34%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">6.92%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">2.56%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">2.88%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">3.50%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">7.21%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">5.26%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">-1.21%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">2.68%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">7.19%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">1.27%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">10.12%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">1.84%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">-6.79%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">-2.24%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">6.15%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">-13.02%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">9.64%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">8.53%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">-2.76%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">-6.63%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">0.58%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">19.65%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">4.10%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">-3.67%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">-3.32%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">-5.17%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">-3.30%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">5.79%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">-6.90%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">-6.82%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">-1.88%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">2.38%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">8.34%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">18.94%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">-1.00%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">3.25%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">-10.64%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">2.76%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">-7.53%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">-0.70%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">-0.66%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">-7.64%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">13.33%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">9.33%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">-13.99%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">-9.69%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">6.53%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">6.26%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">-3.69%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">-2.77%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">9.01%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">10.76%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">1.82%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">1.38%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">7.12%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">0.87%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">0.44%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">4.04%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">-2.66%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">0.55%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">5.33%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">3.83%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">4.77%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">4.03%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">12.89%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">-1.03%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">5.33%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">3.56%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">-0.01%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">3.95%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">6.34%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">2.01%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">-5.33%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">-0.75%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">3.27%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">5.48%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">10.26%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">2.85%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">-5.66%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">0.15%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">9.68%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">11.67%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">1.66%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">1.19%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">-1.17%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">2.14%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">-1.06%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">11.08%</p></td></tr><tr class="Table52"><td style="text-align:left;width:1.0188in; " class="Table5_A2"><p class="P18">6.39%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B2"><p class="P18">-1.31%</p></td></tr><tr class="Table561"><td style="text-align:left;width:1.0188in; " class="Table5_A61"><p class="P18">-1.18%</p></td><td style="text-align:left;width:1.8771in; " class="Table5_B61"><p class="P18">-0.47%</p></td></tr></table></div><!--Next 'div' was a 'text:section'.--><div class="Sect3" id="Section4"><p class="Standard"><span class="T18">Fuente: Elaboración propia, en base a las cotizaciones obtenidas de Yahoo! Finanzas</span></p><p class="Standard"> </p></div></body></html>