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Demand for a product is Q = 100,000 - 1.25P what is the price u charge to maximize revenue

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Demand for a product is Q = 100,000 - 1.25P what is the price u charge to maximize revenue

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  1. The marginal revenue curve is always decreasing, so at the point where marginal revenue is zero, total revenue will be maximized.  

    First find TR

    TR=p*q

    TR=p(100,000 - 1.25P)

    TR=100,0000P - 1.25P^2

    Marginal revenue is the derivative of total revenue

    MR=TR'=100,000 - 2.5P

    Now we set it equal to zero.

    100,000 - 2.5P = 0

    100,000 = 2.5P

    P=100,000/2.5=40,000


  2. Q=100000-1.25P

    1.25P=100000-Q

    P=100000/1.25 - Q/1.25

    P=80000-0.8Q

    Substitute the quantity into that

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