Question

What is true about the labor share (also referred to as labor’s share of GDP)? Select...

What is true about the labor share (also referred to as labor’s share of GDP)? Select all that apply. 55 (a) The labor share in the Cobb-Douglas production function, Y = A ̄K 1 L 4 (where Y is production, A ̄ is productivity, K is capital, and L is labor) is equal to L. 55 (b) The labor share in the Cobb-Douglas production function, Y = A ̄K 1 L 4 (where Y is production, A ̄ is productivity, K is capital, and L is labor) is equal to the exponent on L. (c) The labor share in the U.S. has been increasing over time. 55 (d) The labor share in the Cobb-Douglas production function, Y = A ̄K 1 L 4 A ̄ is productivity, K is capital, and L is labor) increases if A ̄ increases. (e) The labor share in the U.S. is approximately equal to 23

Homework Answers

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
1. Using the Cobb-Douglas production function: Yt = AtKt1/3Lt2/3 If K = 27, L = 8...
1. Using the Cobb-Douglas production function: Yt = AtKt1/3Lt2/3 If K = 27, L = 8 A = 2, and α = 1/3, what is the value of Y? (For K and L, round to the nearest whole number) ______ 2. If Y = 300, L = 10, and α = 1/3, what is the marginal product of labor? ______ 3. Using the values for Y and α above, if K = 900, what is the marginal product of capital?...
Which is/are incorrect about the Cobb-Douglas production function: Y equals K to the power of alpha...
Which is/are incorrect about the Cobb-Douglas production function: Y equals K to the power of alpha L to the power of 1 minus alpha end exponent (0 < alpha < 1 )? All are correct it increases in both K and L the share of total income that goes to capital and labor depend on the amount of K and L it exhibits diminishing marginal returns to both K and L it is constant returns to scale
In the Cobb-Douglas production function : the marginal product of labor (L) is equal to β1...
In the Cobb-Douglas production function : the marginal product of labor (L) is equal to β1 the average product of labor (L) is equal to β2 if the amount of labor input (L) is increased by 1 percent, the output will increase by β1 percent if the amount of Capital input (K) is increased by 1 percent, the output will increase by β2 percent C and D
Normalize the cobb douglas production function Y = F (K,L) = K1/2L1/2 in terms of output...
Normalize the cobb douglas production function Y = F (K,L) = K1/2L1/2 in terms of output per unit of labor. Note that this function does not have technology change. Your answer should be in terms of y = f(k) = Answer is y = (K/L)1/2 = k1/2 Please show step by step how to do this including the derivate and exponent laws you use
Between 1950 and 2000, average growth of real GDP in the US was 3.2%. Over this...
Between 1950 and 2000, average growth of real GDP in the US was 3.2%. Over this period, the yearly average growth in the labor force was 1.4% and average fixed private nonresidential capital growth was 2.6%. Assuming the typical Cobb-Douglas production function (Y=AK0.3L0.7) Estimate the contribution of productivity (the Solow residual) to growth during the period of interest Estimate the relative contributions to growth of each factor of production and productivity and explain your results
(10pts)The Classical Model: Cobb-Douglas Production Function: (a) (6pts) Using calculus, demonstrate how the percentage of total...
(10pts)The Classical Model: Cobb-Douglas Production Function: (a) (6pts) Using calculus, demonstrate how the percentage of total income attributable to capital is equal to the exponent of capital in the Cobb-Douglas production function.  As you work through the proof, explain what each variable represents as if you were explaining this to a fellow student for the first time. (b) (4pts) Using the following production function: Y=10K0.25*L0.75, suppose that capital (K) increases by 20%. i)  (2pts) How much will total output increase in terms...
An economy has a Cobb–Douglas production function: Y=Kα(LE)1−αY=Kα(LE)1−α The economy has a capital share of 0.30,...
An economy has a Cobb–Douglas production function: Y=Kα(LE)1−αY=Kα(LE)1−α The economy has a capital share of 0.30, a saving rate of 42 percent, a depreciation rate of 5.00 percent, a rate of population growth of 2.50 percent, and a rate of labor-augmenting technological change of 4.0 percent. It is in steady state. Solve for capital per effective worker (k∗)(k∗), output per effective worker (y∗)(y∗), and the marginal product of capital. k∗=k∗= y∗=y∗= marginal product of capital =
Consider the following production function: Y = K0.5(AN)0.5, where both the population and the pool of...
Consider the following production function: Y = K0.5(AN)0.5, where both the population and the pool of labor are growing at a rate n= .07, the capital stock is depreciating at a rate d= .03, and A is normalized to 1 (A=1). [N=L] a. What are capital’s and labor’s shares of income? b. What is the form of this production function? c. Find the steady-state values of k and y when s =.20. d. At what rate is per capita output...
A closed economy has the following Cobb-Douglas production function: F(KL) = K2/5 (EL)3/5, where the notation...
A closed economy has the following Cobb-Douglas production function: F(KL) = K2/5 (EL)3/5, where the notation is as in class. The depreciation rate is 1.5% and the saving rate is 20%. The economy is in steady state, where the population decreases at a rate 1% and capital K increases at a rate 1%. (a) Find the growth rates of the following variables (i) labor efficiency, E (ii) the number of workers per machine, L/K (iii) the average productivity of capital,...
Consider the following Cobb-Douglas production function: y(K,L) = 2K^(0.4)*L^(0.6), where K denotes the amount of capital...
Consider the following Cobb-Douglas production function: y(K,L) = 2K^(0.4)*L^(0.6), where K denotes the amount of capital and L denotes the amount of labour employed in the production process. a) Compute the marginal productivity of capital, the marginal productivity of labour, and the MRTS (marginal rate of technical substitution) between capital and labour. Let input prices be r for capital and w for labour. A representative firm seeks to minimize its cost of producing 100 units of output. b) By applying...
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT