Y=√K √AN, where K is capital, N is labor, A is the state of technology, and AN denotes the amount of effective labor in the econom Suppose that the saving rate, s, is equal to 13%, and that the rate of depreciation, 8, is equal to 9%. Suppose further that the number of workers, gn, grows at 2% per year and that the rate of technological progress, 9A, is 4% per year. Given the values of the economy, compute the following: The steady-state value of the capital stock per effective worker is. (Round your response to two decimal places.) The steady-state value of output per effective worker is (Round your response to two decimal places.) The steady-state value of the growth rate of output per effective worker is%. (Enter your response as an integer. The steady-state value of the growth rate of output per worker is%. (Enter your response as an integer.) he steady-state value of the growth rate of output is%. (Enter your response as an integer.) Suppose that the rate of growth of workers doubles to 4% per year. Recompute the steady-state values. The steady-state value of the capital stock per effective worker is. (Round your response to two decimal places. (Round your response to two decimal places.) he steady-state value of output per effective worker is The steady-state value of the growth rate of output per effective worker is%. (Enter your response as an integer he steady-state value of the growth rate of output per worker is%. (Enter your response as an integer.)