When a manufacturer produces and sells x units per week, its weekly profit is P dollars, where $P = 100 \left( 2000 + 120 x - x ^ { 2 } \right)$ Production level t weeks from the present will be $x = \frac { t } { 2 } - 16$ Find the rate of change in profit with respect to x. Enter your answer as a polynomial in x in standard form (not labeled).

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The Answer of When a manufacturer produces and sells x units per week, its weekly profit is P dollars, where $P = 100 \left( 2000 + 120 x - x ^ { 2 } \right)$ Production level t weeks from the present will be $x = \frac { t } { 2 } - 16$ Find the rate of change in profit with respect to x. Enter your answer as a polynomial in x in standard form (not labeled).

When a Manufacturer Produces and Sells X Units Per Week P=100(2000+120x−x2)P = 100 \left( 2000 + 120 x - x ^ { 2 } \right)P=100(2000+120x−x2)

When a Manufacturer Produces and Sells X Units Per Week $P = 100 \left( 2000 + 120 x - x ^ { 2 } \right)$