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Question 3 1 pts Section 4.4: Maximizing Revenue Consider the following problem: A bookstore sells 96 calculus textbooks per month at $120 each. The owners estimate that for each $10 increase in price, they will sell 3 fewer calculus textbooks per month. Let x be the increments of $10 increase in price. Which of the following is the new revenue function $R(x)$ with the new price? Recall that $R(x) = (price) \cdot (sales)$ $R(x) = 120(96)$ $R(x) = (120 - 10)(96 - 3)$ $R(x) = (120 - x)(96 - x)$ $R(x) = (120 - 10x)(96 - 3x)$

          Question 3
1 pts
Section 4.4: Maximizing Revenue
Consider the following problem:
A bookstore sells 96 calculus
textbooks per month at $120 each.
The owners estimate that for each
$10 increase in price, they will sell 3
fewer calculus textbooks per
month.
Let x be the increments of $10
increase in price.
Which of the following is the new
revenue function $R(x)$ with the
new price?
Recall that
$R(x) = (price) \cdot (sales)$
$R(x) = 120(96)$
$R(x) = (120 - 10)(96 - 3)$
$R(x) = (120 - x)(96 - x)$
$R(x) = (120 - 10x)(96 - 3x)$

Question 3
1 pts
Section 4.4: Maximizing Revenue
Consider the following problem:
A bookstore sells 96 calculus
textbooks per month at 120 each.
The owners estimate that for each10 increase in price, they will sell 3
fewer calculus textbooks per
month.
Let x be the increments of 10
increase in price.
Which of the following is the new
revenue functionR(x)with the
new price?
Recall thatR(x) = (price) ·(sales)R(x) = 120(96)R(x) = (120 - 10)(96 - 3)R(x) = (120 - x)(96 - x)R(x) = (120 - 10x)(96 - 3x)

Added by Andrew R.

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