State for each of the following production functions whether it has increasing, or decreasing, or constant returns to scale (pick one for each). Show how you got your answer for each one of them.
(i) Q = 3K3/5L2/5
(ii) Q = 12K2+5L2
(iii)Q = 8K+5L
(iv) Q = 0.7(K0.4L0.9)
(v) Q = min{4K,9L}
State for each of the following production functions whether it has increasing, or decreasing, or constant...
Determine whether each of the production functions below displays constant, increasing, or decreasing returns to scale: Q = K + L + KL Q = 2K2 + 3L2 Q = KL Q = min(3K, 2L)
3. Determine whether each of the following production functions below displays constant, increasing, or decreasing returns to scale: (a) Q = 10(K0.75 0.252 (b) Q = 2K2 +312 (c) Q=K+L+KL (d) Q = min(3K, 2L) (e) Q = 10K0:250.25
Determine whether each of the production functions below displays constant, increasing, or decreasing returns to scale: Q = 10K0.75L0.25 Q = (K0.75L0.25)2 Q = K 0.75L0.75 Q = K 0.25L0.25 Q = K + L + KL Q = 2K2 + 3L2 Q = KL Q = min(3K, 2L)
5. Determine whether each of the following production functions displays constant, increasing, or decreasing returns to scale. Show workings. a) Q= 10K 0.75, 0.25 b) Q = 2K+ + 3L c) Q = (Kº75 0.25 2 d) Q=K+L+KL
Determine whether the following production functions exhibit constant, increasing, or decreasing returns to scale. L, K, and H are inputs and Q is the output in each production function. Initially, set each input = 100 and determine the output. Then increase each input by 2% and determine the corresponding output to see if constant, increasing, or decreasing returns to scale occur. (a) Q = 0.5L + 2K + 40H (b) Q = 3L + 10K +...
1. State whether the following production functions exhibit increasing, constant, or decreasing returns to scale in K and L. (a) Y = K1/3L1/2 (b) Y = K2/3L (c) Y = K1/2 [1/2
For each of the following production functions, determine whether returns to scale are decreasing , constant, or increasing when capital and labor inputs are increased from K = L = 1 to K = L = 2 Q = 25K0.5 L0.5 Q = 2K + 3L + 4KL Q = 100 + 3K + 2L
) Show whether each of the following production functions exhibits increasing, constant, or decreasing returns to scale in ? and ?. (Assume A is a factor of production). a. (1pt) ? = ?^1/3(L^2/3) +A b. (1pt) ? = ?^1/3(L^2/3) - A
Briefly show whether the following production functions exhibit increasing, decreasing, or constant returns to scale: Y = K2/3 + L2/3 Y = min {2L+K, 2K+L} Y = 20*L1/5*K4/5
4. Do the following functions exhibit constant, increasing or decreasing returns to scale? a. l 31K2 b. Q L1'2K1' 21 c.Q 4L1'2 4K