The profit earned by a producer to manufacture and sell $n$ units of a good is given by $P(n)=11 n-2365$. The average profit for $n$ units is given
by $A(n)=\frac{P(n)}{n}$.
A) Compute $A(1), A(215), A(282)$.
B) Interpret the economic significance of the values in part (A).
C) What trend do you notice in the values of $A(n)$ as $n$ gets large? Explain this trend in economic terms.

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The Answer of The profit earned by a producer to manufacture and sell $n$ units of a good is given by $P(n)=11 n-2365$. The average profit for $n$ units is given
by $A(n)=\frac{P(n)}{n}$.
A) Compute $A(1), A(215), A(282)$.
B) Interpret the economic significance of the values in part (A).
C) What trend do you notice in the values of $A(n)$ as $n$ gets large? Explain this trend in economic terms.

The Profit Earned by a Producer to Manufacture and Sell nnn

The Profit Earned by a Producer to Manufacture and Sell $n$