If the function of total cost (in dollars) of a company that produces x amount of suitcases per week is given by the function C(x)=39x+15846 _ Then lim C(x) x to infinite Can be interpreted as: a) The average cost per unity increases considerably as the amount of suitcases produces close to 15846. b) The average cost per unity approximates a $15846 as the amount of suitcases increases considerably c) The average cost per unity increases considerably as the amount of suitcases produced approximates 39 d. The average cost per unity approximates $39 as the amount of suitcases increases considerably e. The average cost per unity approximates $15885 as the amount of suitcases produced increases considerably Choose the correct answer

Calculus: Early Transcendentals
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ISBN:9781285741550
Author:James Stewart
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Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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If the function of total cost (in dollars) of a company that produces x amount of suitcases per week is given by the function C(x)=39x+15846 _ Then lim C(x) x to infinite Can be interpreted as: a) The average cost per unity increases considerably as the amount of suitcases produces close to 15846. b) The average cost per unity approximates a $15846 as the amount of suitcases increases considerably c) The average cost per unity increases considerably as the amount of suitcases produced approximates 39 d. The average cost per unity approximates $39 as the amount of suitcases increases considerably e. The average cost per unity approximates $15885 as the amount of suitcases produced increases considerably Choose the correct answer
Si la función de costo total (en dólares) de una compañía que produce z cantidad de maletines a la semana está dada por la función:
C(z) = 39z +15846.
Entonces lim C(z) se puede interpretar como
Seleccione una:
O a. El costo promedio por unidad aumenta considerablemente a medida que la cantidad de maletines producidos se acerca a 15846.
O b. El costo promedio por unidad se aproxima a $15846 a medida que la cantidad de maletines producidos aumenta considerablemente.
O c. El costo promedio por unidad aumenta considerablemente a medida que la cantidad de maletines producidos se acerca a 39.
Od. El costo promedio por unidad se aproxima a $39 a medida que la cantidad de maletines producidos aumenta considerablemente.
O e. El costo promedio por unidad se aproxima a $15885 a medida que la cantidad de maletines producidos aumenta considerablemente.
for
Transcribed Image Text:Si la función de costo total (en dólares) de una compañía que produce z cantidad de maletines a la semana está dada por la función: C(z) = 39z +15846. Entonces lim C(z) se puede interpretar como Seleccione una: O a. El costo promedio por unidad aumenta considerablemente a medida que la cantidad de maletines producidos se acerca a 15846. O b. El costo promedio por unidad se aproxima a $15846 a medida que la cantidad de maletines producidos aumenta considerablemente. O c. El costo promedio por unidad aumenta considerablemente a medida que la cantidad de maletines producidos se acerca a 39. Od. El costo promedio por unidad se aproxima a $39 a medida que la cantidad de maletines producidos aumenta considerablemente. O e. El costo promedio por unidad se aproxima a $15885 a medida que la cantidad de maletines producidos aumenta considerablemente. for
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