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INSTITUTO TECNOLÓGICO DE MONTERREY INTRODUCCIÓN A LAS MATEMÁTICAS PARA FINANZAS Maestría en Finanzas “TAREA 8” PROFESOR TITULAR Dr. Horacio Martínez PROFESOR TUTOR Mtra. Jessica Fernández
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TAREA 8 1.- Obtén la pendiente de la siguiente función y = 12x^3. 2.- ¿Cuál es la pendiente de la siguiente función? y = 12 + 5x^4 cuando x = 5? Si x = 5, entonces la pendiente es (20)*(5)^3 = 2,500 3.- La función de demanda de mercado es igual a p = 120 − 3q, derive la función del Ingreso Marginal (MR) y encuentra la producción donde se máxima el Ingreso Total (TR). TR = pq Si p=120-3q => sustituyendo p, tenemos TR= (120-3q)(q) = 120q – 3q^2 dTR MR = ----------- = 120 – 6q dq Cuando TR se maximisa entonces MR = 0, por lo que: MR = 120 – 6q 0= 120 – 6q q = 20 El ingreso se maximiza con 20 piezas. 4.- La función de Costo Total (TC) es igual a TC = 0.5q^3 − 3q^2 + 25q + 20. Derive las
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  • Spring '17
  • xxx
  • Ingreso, Coste, Curva de demanda, Dr. Horacio Martínez, Titular de universidad, Jessica Fernandez

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