Suppose the revenue $$ R $$ in thousands of dollars that a company receives from producing $$ x $$ thousand compact disc players is given by the formula $$ R(x)=x(50-5 x) $$. a. Evaluate $$ R(3) $$ and interpret the result. b. How many CD players should the company produce to maximize its revenue? c. What is the maximum revenue? a. Evaluate $$ R(3) $$. $$ R(3)=\square $$

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It seems there was an issue with the calculation. Let's try to calculate $$ R(3) $$ manually.

Given that $$ R(x) = x(50 - 5x) $$, we can substitute $$ x = 3 $$ into the formula to find $$ R(3) $$:

$$ R(3) = 3(50 - 5 \cdot 3) $$

$$ R(3) = 3(50 - 15) $$

$$ R(3) = 3 \cdot 35 $$

$$ R(3) = 105 $$

Therefore, $$ R(3) = 105 $$ thousand dollars.

Now, let's move on to part b and c.
a. $$ R(3) = 105 $$ thousand dollars. b. To maximize revenue, the company should produce 5 thousand CD players. c. The maximum revenue is 125 thousand dollars. a. $$ R(3) = 105 $$ thousand dollars.

Suppose the revenue in thousands of dollars that a company receives from producing
thousand compact disc players is given by the formula .
a. Evaluate and interpret the result.
b. How many CD players should the company produce to maximize its revenue?
c. What is the maximum revenue?
a. Evaluate .

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Suppose the revenue in thousands of dollars that a company receives from producing thousand compact disc players is given by the formula . a. Evaluate and interpret the result. b. How many CD players should the company produce to maximize its revenue? c. What is the maximum revenue? a. Evaluate .