Advanced Engineering Mathematics
10th Edition
ISBN: 9780470458365
Author: Erwin Kreyszig
Publisher: Wiley, John & Sons, Incorporated
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![Suppose C(z) = 500+23x-² is the cost function for a given product. Use the drop-dow
to answer the question, "What is the marginal cost function?"
The marginal cost function is [Select]
[Select]
x+
Evaluate the derivative without using the Chain Rule. Fill in the blanks to represent your answers.
(n) = + c In, where a =
,b=
+ [Select]
[Select]
a. Find the marginal cost function.
Answer:
The marginal cost function is [Select]
[Select]
To enter an expression, you will enter the coefficient of each term. If a term does not exist in an
expression, enter the coefficient O. For example, if you want to enter the expression 5 - + x²,
you would enter it as 5+-6/x+0/x² + 0x + 1x².
Suppose that the cost function, in dollars, of a company that manufactures food processors is given
by C(x) = 200- +7, where is the number of food processors manufactured.
V
[Select]
[Select]
/z+ [Select]
✓x².
✓per
b. Find the marginal cost of manufacturing 12 food processors.
Answer:
, and c =
[Select]
x + [Select]
x².
Since $C'(x) is the cost of manufacturing a food processors, the units for the marginal cost are
[Select]
per [Select]
✓ 1x² +
The marginal cost of manufacturing 12 food processors is [Select]
per [Select]
Note: Round any numerical values to the nearest hundredth. Only round the final value when
calculating.
c. Find the actual cost of manufacturing the thirteenth food processor.
Answer:
The cost of manufacturing the thirteenth food processor is $ [Select]
Note: Round any numerical values to the nearest hundredth. Only round the final value when
calculating.](https://content.bartleby.com/qna-images/question/263edd0f-32ef-44d4-a9f5-bdc5d66df7b1/e4573a2e-9ed9-4c80-bc93-1f61376cc3e8/n1su7bg_processed.jpeg)
Transcribed Image Text:Suppose C(z) = 500+23x-² is the cost function for a given product. Use the drop-dow
to answer the question, "What is the marginal cost function?"
The marginal cost function is [Select]
[Select]
x+
Evaluate the derivative without using the Chain Rule. Fill in the blanks to represent your answers.
(n) = + c In, where a =
,b=
+ [Select]
[Select]
a. Find the marginal cost function.
Answer:
The marginal cost function is [Select]
[Select]
To enter an expression, you will enter the coefficient of each term. If a term does not exist in an
expression, enter the coefficient O. For example, if you want to enter the expression 5 - + x²,
you would enter it as 5+-6/x+0/x² + 0x + 1x².
Suppose that the cost function, in dollars, of a company that manufactures food processors is given
by C(x) = 200- +7, where is the number of food processors manufactured.
V
[Select]
[Select]
/z+ [Select]
✓x².
✓per
b. Find the marginal cost of manufacturing 12 food processors.
Answer:
, and c =
[Select]
x + [Select]
x².
Since $C'(x) is the cost of manufacturing a food processors, the units for the marginal cost are
[Select]
per [Select]
✓ 1x² +
The marginal cost of manufacturing 12 food processors is [Select]
per [Select]
Note: Round any numerical values to the nearest hundredth. Only round the final value when
calculating.
c. Find the actual cost of manufacturing the thirteenth food processor.
Answer:
The cost of manufacturing the thirteenth food processor is $ [Select]
Note: Round any numerical values to the nearest hundredth. Only round the final value when
calculating.
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