The variable cost for the production of a calculator is $14.65 and the initial investment is $110,000. (a) Find the total cost C as a function of x, the number of units produced. C = (b) Use differentials to approximate the change in the cost for a one-unit increase in production when x = 50,000. (Round your answer to two decimal places.) $ Explain why dC = AC in this problem. AC = dC because C is an exponential function. O AC = dC because C is a quadratic function. O AC = dC because C is a cubic function. O AC = dC because C is a linear function. AC = dC because C is a constant function. O O
The variable cost for the production of a calculator is $14.65 and the initial investment is $110,000. (a) Find the total cost C as a function of x, the number of units produced. C = (b) Use differentials to approximate the change in the cost for a one-unit increase in production when x = 50,000. (Round your answer to two decimal places.) $ Explain why dC = AC in this problem. AC = dC because C is an exponential function. O AC = dC because C is a quadratic function. O AC = dC because C is a cubic function. O AC = dC because C is a linear function. AC = dC because C is a constant function. O O
The variable cost for the production of a calculator is $14.65 and the initial investment is $110,000. (a) Find the total cost C as a function of x, the number of units produced. C = (b) Use differentials to approximate the change in the cost for a one-unit increase in production when x = 50,000. (Round your answer to two decimal places.) $ Explain why dC = AC in this problem. AC = dC because C is an exponential function. O AC = dC because C is a quadratic function. O AC = dC because C is a cubic function. O AC = dC because C is a linear function. AC = dC because C is a constant function. O O
The variable cost for the production of a calculator is $14.65 and the initial investment is $110,000.
(a)Find the total cost C as a function of x, the number of units produced.
(b)Use differentials to approximate the change in the cost for a one-unit increase in production when x = 50,000.
(Round your answer to two decimal places.)
With integration, one of the major concepts of calculus. Differentiation is the derivative or rate of change of a function with respect to the independent variable.
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