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 \( R(3) \). \( R(3)=105 \) Interpret the result. Choose the correct answer below. The company receives \( \$ 105,000 \) for producing 3000 CD players. The company gives \( \$ 105,000 \) for purchasing 3000 CD players.
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The company receives \( \$ 105,000 \) for producing 3000 CD players. This means that at this level of production, the revenue generated from selling compact disc players amounts to that specific dollar figure, reflecting the sales success for that volume of output. To maximize revenue, the company should produce \( 5 \) thousand compact disc players (or 5000 CD players). This quantity is identified as the vertex of the revenue function, ensuring that production aligns with peak sales potential and optimal revenue generation.
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