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A firm's production function is f ( x 1 , x 2 )= y=(min{ x 1 , 5 x 2 }) 1/2 . If the

  1. A firm's production function isf(x1,x2)= y=(min{x1, 5x2})1/2. If the price of factor 1 isw1=$5 per unit and the price of factor 2 isw2=$25 per unit, derive the total cost function (function of y) and the supply function (function of output price, p).
  2. A competitive firm has a long-run total cost functionc(y)=3y2+675 fory>0 andc(0)=0. Derive the long-run supply function.

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