The function C gives the production cost for a bakery to produce cakes of a certain type, where C (x) is the cost, in dollars, to produce a of the cakes. The function M defined by M (x) = C (x + 1) - C (x) gives the marginal cost, in dollars, to produce cake number x + 1. Which of the following gives the best estimate for the marginal cost, in dollars, to produce the 40th cake? A B (C) D C(39) 39 C(40) 40 C' (39) C(39) 39 C' (40) - C' (39)

College Algebra (MindTap Course List)
12th Edition
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Author:R. David Gustafson, Jeff Hughes
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Chapter3: Functions
Section3.3: More On Functions; Piecewise-defined Functions
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The function C gives the production cost for a bakery to produce cakes of a certain type, where C (x) is the cost, in dollars, to produce o of the
cakes. The function M defined by M (x) = C (x + 1) - C (x) gives the marginal cost, in dollars, to produce cake number x + 1. Which of the
following gives the best estimate for the marginal cost, in dollars, to produce the 40th cake?
A
B
C
D
C(39)
39
C(40)
40
—
C'(39)
C(39)
39
C' (40) - C' (39)
Transcribed Image Text:The function C gives the production cost for a bakery to produce cakes of a certain type, where C (x) is the cost, in dollars, to produce o of the cakes. The function M defined by M (x) = C (x + 1) - C (x) gives the marginal cost, in dollars, to produce cake number x + 1. Which of the following gives the best estimate for the marginal cost, in dollars, to produce the 40th cake? A B C D C(39) 39 C(40) 40 — C'(39) C(39) 39 C' (40) - C' (39)
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