21) A supply shock that reduces total factor productivity directly affects which term in the
production function Y = AF(K, N)?
A) A
B) F
C) K
D) N
22) Suppose the production function is Y = A . Suppose in 2000, K = 1000, N = 100, and
Y = 199.5. In 2010, capital, labor, and output have doubled, so K = 2000, N = 200, and Y = 399.
(a) By what percentage did productivity grow from 2000 to 2010?
(b) If output had risen to 798 instead of 399, and capital and labor doubled, by what percentage
would productivity have grown from 2000 to 2010?
23) In the U.S. economy in 1991, real GDP was 4861.4 (in billions of 1987 dollars), the capital
stock was 13,806.2 (in billions of 1987 dollars), and employment was 118.4 (in millions of
workers). In 1992 the numbers were: real GDP 4986.3, capital stock 14,040.8, employment
119.2. Suppose the production function in both years is Y = A .
(a) Calculate total factor productivity for 1991 and 1992.
(b) How much did total factor productivity grow from 1991 to 1992?
(c) Calculate the percent increase in real output between 1991 and 1992.
(d) Suppose tax incentives had raised the capital stock in 1992, making it 10% higher, to
15,444.9. If employment didn’t change, what would have been the percent increase in real output
between 1991 and 1992?
(e) Instead of the increase in the capital stock in part d, suppose employment was 10% higher in
1992, making it 131.1. With the capital stock fixed at 14,040.8, what would have been the
increase in real output between 1991 and 1992?