2 Suppose a firm's production function is f(x₁x₂) = x1/4x2/4, the price for output is p; and the prices for the inputs are w₁ = 1 and w₂ = 2. When input 2 is fixed at ₂. The short-run factor demand function x₁(p.x₂) for input 1 is_ and the optimal output is___. O A O B OC x ()+x (ix= ¯¯
2 Suppose a firm's production function is f(x₁x₂) = x1/4x2/4, the price for output is p; and the prices for the inputs are w₁ = 1 and w₂ = 2. When input 2 is fixed at ₂. The short-run factor demand function x₁(p.x₂) for input 1 is_ and the optimal output is___. O A O B OC x ()+x (ix= ¯¯
Chapter1: Making Economics Decisions
Section: Chapter Questions
Problem 1QTC
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Transcribed Image Text:2 Suppose a firm' s production function is f(x,;x,) = x*x/4, the price for output is p; and the prices for the inputs are w, = 1 and w, = 2.
When input 2 is fixed at x,, The short-run factor demand function x, (p,x,) for input 1 is_ and the optimal output is_.
O A
O D
3 Suppose a firm' s production function is f(x,;x,) = x;*x4, the price for output is p; and the prices for the inputs are w, = 1 and w, =2.
The firm' s short-run cost-function c,(y,x,) is _
O A
OB + 252
OD i+ 452
4 Suppose a firm' s production function is f(x,;x,) = x;*x/4, the price for output is p; and the prices for the inputs are w, = 1 and w, = 2.
The long run supply function and the firm' s cost function are_ and _.
O A
O B
2VZy
O D

Transcribed Image Text:5 Consider a monopoly firm with constant marginal costs and ask what happens to the price charged when a quantity tax is imposed, the
price goes up by_ amount of the tax.
O A 1/4
ов 1
ос 12
OD 2
Consider a pure exchange economy. Suppose
u,(x, x3) = (x))° (xỉ)!-e, wa = (1,0)
uz(x, x) = min{x¿, x;}, wg = (0, 1).
where o < a<1. the competitive equilibrium (x,x3), (x3, x); (1, P2)of this economy is.
(1 - a,1- a), (a,a)(1,))
O A
OB ((a,a), (1– a,1– a);(1,±))
(a,a), (1 – a,1– a);(1,)
OD ((1- a,1- a), (a, a);(1,±))
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