The fixed costs where cost function is C(x)=42.5x+80,00

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The fixed costs where cost function is C(x)=42.5x+80,00

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asked 2021-03-21

The cost function for a certain commodity is $\displaystyle{C}{\left({x}\right)}={84}+{0.16}{x}-{0.0006}{x}^{{{2}}}+{0.000003}{x}^{{{3}}}$
(a.)Find and interpret C'(100).
(b.) Compare C'(100) with the cost of producing the 101st item(C'(101)).

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asked 2021-02-14

Dayton Power and Light, Inc., has a power plant on the Miami Riverwhere the river is 800 ft wide. To lay a new cable from the plantto a location in the city 2 mi downstream on the opposite sidecosts $180 per foot across the river and $100 per foot along theland.
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asked 2020-10-27

Find the x- and y-intercepts of the equation.
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asked 2021-02-25

To write a function f describing the average cost of sealable books.
Given information:
The printing and binding cost for a college algebra book is $10. The editorial cost is $200,000. The first 2500 books are free.

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asked 2021-02-23

To write a function f describing cost of sealable books.
The printing and binding cost for a college algebra book is $\$10$.The editorial cost is $\$200,000$. The first 2500 books are free.

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asked 2021-05-16

Consider the curves in the first quadrant that have equationsy=Aexp(7x), where A is a positive constant. Different valuesof A give different curves. The curves form a family,F. Let P=(6,6). Let C be the number of the family Fthat goes through P.
A. Let y=f(x) be the equation of C. Find f(x).
B. Find the slope at P of the tangent to C.
C. A curve D is a perpendicular to C at P. What is the slope of thetangent to D at the point P?
D. Give a formula g(y) for the slope at (x,y) of the member of Fthat goes through (x,y). The formula should not involve A orx.
E. A curve which at each of its points is perpendicular to themember of the family F that goes through that point is called anorthogonal trajectory of F. Each orthogonal trajectory to Fsatisfies the differential equation dy/dx = -1/g(y), where g(y) isthe answer to part D.
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asked 2021-03-05

To find the lowest original score that will result in an A if the professor uses
$(i)(f*g)(x)\ and\ (ii)(g*f)(x)$.
Professor Harsh gave a test to his college algebra class and nobody got more than 80 points (out of 100) on the test.
One problem worth 8 points had insufficient data, so nobody could solve that problem.
The professor adjusted the grades for the class by
a. Increasing everyone's score by 10% and
b. Giving everyone 8 bonus points
c. x represents the original score of a student

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asked 2021-02-05

To calculate:To check if(f*g)(x)=(g*f)(x). Professor Harsh gave a test to his college algebra class and nobody got more than 80 points (out of 100) on the test. One problem worth 8 points had insufficient data, so nobody could solve that problem.
The professor adjusted the grades for the class by
a. Increasing everyone's score by 10% and
b. Giving everyone 8 bonus points
c. x represents the original score of a student

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asked 2020-10-27

To calculate:To evaluate $(f*g)(70)\ and\ (g*f)(70)$.
Professor Harsh gave a test to his college algebra class and nobody got more than 80 points (out of 100) on the test.
One problem worth 8 points had insufficient data, so nobody could solve that problem.
The professor adjusted the grades for the class by
a. Increasing everyone's score by 10% and
b. Giving everyone 8 bonus points
c. x represents the original score of a student

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asked 2021-03-05

To calculate: To write the given statements (a) and (b) as functions f(x) and g(x)respectively.
Professor Harsh gave a test to his college algebra class and nobody got more than 80 points (out of 100) on the test.
One problem worth 8 points had insufficient data, so nobody could solve that problem.
The professor adjusted the grades for the class by
a. Increasing everyone's score by 10% and
b. Giving everyone 8 bonus points
c. x represents the original score of a student

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Answer 1

Given:
The total cost (in dollars) of producing x college algebra books is C(x) = 42.5x + 80,000.
Explanation:
The given cost function is a linear cost function of the form C(x) = mx + b,
Where b represents the fixed cost, x is the number of items and m represents the marginal cost.
So on comparison with the generalized cost function, the fixed cost is $\$80, 000$.

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The fixed costs where cost function is C(x)=42.5x+80,00

The fixed costs where cost function is C(x)=42.5x+80,00

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