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Suppose a company's profit (in dollars) is given by P(x) = 230x − 0.3x2 − 5,200, where x is the number of units. Find P′(300). Interpret P′(300). The marginal profit is $ per unit. The profit on the 301st unit is $ . Find P′′(300). Interpret P′′(300). The marginal profit decreases at a constant rate of P′′(300) per unit per unit. The marginal profit increases at an increasing rate of P′′(300) per unit per unit. The marginal profit increases at a decreasing rate of P′′(300) per unit per unit. The marginal profit increases at a constant rate of P′′(300) per unit per unit. The marginal profit decreases at a decreasing rate of P′′(300) per unit per unit.

Suppose a company's profit (in dollars) is given by P(x) = 230x − 0.3x2 − 5,200, where x is the number of units. Find P′(300). Interpret P′(300). The marginal profit is $ per unit. The profit on the 301st unit is $ . Find P′′(300). Interpret P′′(300). The marginal profit decreases at a constant rate of P′′(300) per unit per unit. The marginal profit increases at an increasing rate of P′′(300) per unit per unit. The marginal profit increases at a decreasing rate of P′′(300) per unit per unit. The marginal profit increases at a constant rate of P′′(300) per unit per unit. The marginal profit decreases at a decreasing rate of P′′(300) per unit per unit.

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Suppose a company's profit (in dollars) is given by
P ( x ) = 230 x − 0.3 x 2 − 5 , 200 ,
where x is the number of units. Find P ′ ( 300 ) . ◻ Interpret P ′ ( 300 ) . The marginal profit is $ ◻ per unit. The profit on the 301st unit is $ ◻ .
Find P ′ ′ ( 300 ) . ◻ Interpret P ′ ′ ( 300 ) . The marginal profit decreases at a constant rate of P ′ ′ ( 300 ) per unit per unit. The marginal profit increases at an increasing rate of P ∗ ( 300 ) per unit per unit. The marginal profit increases at a decreasing rate of P ′ ′ ( 300 ) per unit per unit. The marginal profit increases at a constant rate of P ′ ′ ( 300 ) per unit per unit. The marginal profit decreases at a decreasing rate of P ∘ ( 300 ) per unit per unit.

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