Suppose that the profit function for selling n items is given by $P ( x ) = - n ^ { 2 } + 750 n - 49,300$ where n represents the number of items produced. Find $P ( 150 ) , P ( 175 ) , P ( 250 ) , P ( 300 )$ .

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The Answer of Suppose that the profit function for selling n items is given by $P ( x ) = - n ^ { 2 } + 750 n - 49,300$ where n represents the number of items produced. Find $P ( 150 ) , P ( 175 ) , P ( 250 ) , P ( 300 )$ .

Suppose That the Profit Function for Selling N Items Is P(x)=−n2+750n−49,300P ( x ) = - n ^ { 2 } + 750 n - 49,300P(x)=−n2+750n−49,300

Suppose That the Profit Function for Selling N Items Is $P ( x ) = - n ^ { 2 } + 750 n - 49,300$