The weekly cost C of producing x units in a manufacturing process is given by C(x) = 50x + 750. The number of units x produced in t hours is given by x(t) = 60t. (a) Find and interpret (C o x)(t). (Cox)(t) = O (Cox) (t) represents the production as a function of cost. O (Cox) (t) represents the cost of production as a function of time. (b) Find the cost of the units produced in 4 hours. $ (c) Find the time that must elapse in order for the cost to increase to $15,000. hr

The weekly cost C of producing x units in a manufacturing process is given by C(x) = 50x + 750. The number of units x produced in t hours is given by x(t) = 60t. (a) Find and interpret (C o x)(t). (Cox)(t) = O (Cox) (t) represents the production as a function of cost. O (Cox) (t) represents the cost of production as a function of time. (b) Find the cost of the units produced in 4 hours. $ (c) Find the time that must elapse in order for the cost to increase to $15,000. hr

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter2: Equations And Inequalities

Section2.7: More On Inequalities

Problem 44E

See similar textbooks

Similar questions

bThe average rate of change of the linear function f(x)=3x+5 between any two points is ________.
Find the constant of proportionality. y is directly proportional to x. If x=30, then y=15.
The population P (in millions) of Texas from 2001 through 2014 can be approximated by the model P=20.913e0.0184t, where t represents the year, with t=1 corresponding to 2001. According to this model, when will the population reach 32 million?
Find the constant of proportionality. z is directly proportional to the sum of x and y. If x=2 and y=5, then z=28.