I need help with my math homework. Can someone help?

I need help with my math homework. Can someone help? It is due by tonight at 11:59pm, but I would like to have it turned in before then.

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Math 1330 Spring 2018, section 026, Spring 2018 » My Assignments
Ryan Bain
Math 1330 Spring 2018, section 026, Spring 2018
Instructor: Isuru Dassanayake
Ch 2.3 Type 2 (Homework)
Current Score : -78
Due : Monday, February 26 2018 11:59 PM CST
Extension Requests
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Question
1
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Total
-11 -11 -11 -11 -1 -11 -11 -11
-18 (0.0%)
Points
Assignment Submission
For this assignment, you submit answers by question parts. The number of submissions remaining for each question part only changes if you submit or change the answer.
Assignment Scoring
Your last submission is used for your score.
1.
-11 points HarMathAP11 2.3.001.
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The total costs for a company are given by
C(x) = 2100 + 10x + x2
and the total revenues are given by
R(x) = 110x.
Find the break-even points. (Enter your answers as a comma-separated list.)
X =
units
12
ONE X
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2.
-/1 points HarMathAp 11 2.3.003.
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=
40,000 + 15x + 0.1×2 and total revenues given by R(x) = 595x – 0.9×2, find the break-even points. (Enter your answers as a comma-
If a company has total costs C(x)
separated list.)
X =
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3.
-/1 points HarMathAp 11 2.3.006.
My Notes
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x2 and limitations on space require that production is less than 100 units, find the break-even points.
If the profit function for a firm is given by P(x) = -5700 + 220x
(Enter your answers as a comma-separated list.)
X =
units
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-11 points HarMathAp 11 2.3.007.
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Find the maximum revenue for the revenue function R(x) = 362x – 0.7×2. (Round your answer to the nearest cent.)
R = $
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4.
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-/1 points HarMathAp 11 2.3.007.
Find the maximum revenue for the revenue function R(x) = 362x – 0.7×2 (Round your answer to the nearest cent.)
R = $
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5.
-/1 points HarMathAp 11 2.3.009.
My Notes
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If, in a monopoly market, the demand for a product is p = 120 – 0.20x and the revenue function is R = px, where x is the number of units sold, what price will maximize
revenue?
$
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6.
-/1 points HarMathAp 11 2.3.011.
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The profit function for a certain commodity is P(x) = 150x – x2 – 2000. Find the level of production that yields maximum profit, and find the maximum profit.
X=
units
P= $
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7.
-/1 points HarMathAp 11 2.3.017.
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Suppose a company has fixed costs of $37,400 and variable cost per unit of *x + 444 dollars, where x is the total number of units produced. Suppose further that the selling
ON X
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7.
-/1 points HarMathAp 11 2.3.017.
My Notes
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Suppose a company has fixed costs of $37,400 and variable cost per unit of 2 x
x + 444 dollars, where x is the total number of units produced. Suppose further that the selling
5
price of its product is 1578 x dollars per unit.
9
(a) Find the break-even points. (Enter your answers as a comma-separated list.)
X =
(b) Find the maximum revenue. (Round your answer to the nearest cent.)
$
(C) Form the profit function P(x) from the cost and revenue functions.
P(x) =
Find maximum profit.
$
(d) What price will maximize the profit? (Round your answer to the nearest cent.)
$
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8.
-/1 points HarMathAp 11 2.3.029.
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If the supply and demand functions for a commodity are given by p – 9 = 10 and 9(2p – 10) = 3600, what is the equilibrium price and what is the corresponding number of
units supplied and demanded?
equilibrium price $
number of units
units
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