In an extensive study of cost functions for 40 firms in Great Britain, it was found that if x is the output (in millions of units) and y is the total cost (in thousands of pounds of sterling), then the cost function is similar to the following: C(x) = -0.02x² + 2.43x + 13.15 Compute the marginal costs when x = 56 million units have been produced. The marginal costs at 56 million units is C'(56)= The proper units are: (Enter a number only, including a negative sign, if appropriate.) O Units per sterling O Millions of units per thousands of pounds of sterling O Sterling per unit O Thousands of pounds of sterling per million units

Algebra and Trigonometry (MindTap Course List)
4th Edition
ISBN:9781305071742
Author:James Stewart, Lothar Redlin, Saleem Watson
Publisher:James Stewart, Lothar Redlin, Saleem Watson
Chapter2: Functions
Section2.4: Average Rate Of Change Of A Function
Problem 4.2E: bThe average rate of change of the linear function f(x)=3x+5 between any two points is ________.
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In an extensive study of cost functions for 40 firms in Great Britain, it was found that if x is the output (in
millions of units) and y is the total cost (in thousands of pounds of sterling), then the cost function is
similar to the following:
C(x) = -0.02x² +2.43x + 13.15
Compute the marginal costs when x = 56 million units have been produced.
The marginal costs at 56 million units is
C'(56) =
The proper units are:
(Enter a number only, including a negative sign, if appropriate.)
O Units per sterling
O Millions of units per thousands of pounds of sterling
O Sterling per unit
O Thousands of pounds of sterling per million units
Remember that C'(56) predicts the cost of item 57.
Transcribed Image Text:In an extensive study of cost functions for 40 firms in Great Britain, it was found that if x is the output (in millions of units) and y is the total cost (in thousands of pounds of sterling), then the cost function is similar to the following: C(x) = -0.02x² +2.43x + 13.15 Compute the marginal costs when x = 56 million units have been produced. The marginal costs at 56 million units is C'(56) = The proper units are: (Enter a number only, including a negative sign, if appropriate.) O Units per sterling O Millions of units per thousands of pounds of sterling O Sterling per unit O Thousands of pounds of sterling per million units Remember that C'(56) predicts the cost of item 57.
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