Let the production function be as follows Q=K^(1/4) L^(3/4) Find the cost-minimizing level of K and L to produce Q=30 wh
Posted: Thu May 05, 2022 6:55 am
Let the production function be as follows Q=K^(1/4) L^(3/4) Find the cost-minimizing level of K and L to produce Q=30 when w=2, r=3. A K-30[(2/9)^(3/4)], L=(9/2)30*[(2/9)^(3/4)] B K=20[(1/9)^(1/4)], L=(9/2)10*[(1/9)^(1/4)] C K=30[(1/9)^(1/2)], L=(3/2)10*[(1/9)^(1/4)]
Let the production function be as follows, Q=K^(2/3) L^(1/3). Find the cost-minimizing level of K and L that costs C=500 when w=1, r=2 A K=200/3, L=100/3 B K-500/3, L=100/3 K-500/3, L=500/3 C
Let the production function be as follows, Q=K^(2/3) L^(1/3). Find the cost-minimizing level of K and L that costs C=500 when w=1, r=2 A K=200/3, L=100/3 B K-500/3, L=100/3 K-500/3, L=500/3 C