EconomicsPart 1O See HintA firm produces output (y) using two inputs, labor (L) and capital (K), according to the following Cobb-Douglas production function:y = f(L, K) = L0.25 K0.75Assuming that we draw the isoquant map with labor on the horizontal axis and capital on the vertical axis, what is the slope of this firm'sisoquant when L = 120 and K = 60? Give your answer to two decimal places and remember that the sign matters when describingthe slope of an isoquant.Part 2O See HintAssume that L = 120 and K = 60 and suppose that the firm decides to reduce its use of capital and replace those machine hours withsome additional labor hours. Approximately how many labor hours will the firm need to add for each machine hour it cut in order tomaintain the same level of output (i.e., stay on the same isoquant)? Give your answer to two decimal places. Ilabor hours

1. The isoquant will be, L0.25K0.75=c (1). Slope of this firm's isoquant is equal to dKdL at…

Part 1 A firm produces output (y) using two inputs, labor (L) and capital (K), according to the following Cob y = f(L, K) = L0.25 K0.75 Assuming that we draw the isoquant map with labor on the horizontal axis and capital on the vertical isoquant when L- 120 and K - 60? Give your answer to two decimal places and remember tbat t