Question
A firm produces using a Cobb-Douglas technology with production function: y=f(x 1 , x 2 )=x 1 1/2 x 2 3/2 Does a small increase
A firm produces using a Cobb-Douglas technology with production function:
y=f(x1, x2)=x11/2x23/2
Does a small increase in x2 change the marginal product of x1(and how?)
is the marginal product of x2 (MP2) increasing, decreasing or constant for small increases in x2?
This technology demonstrates (increasing, decreasing, constant) returns to scale?
1)Increase in x2increases MP1; MP2increasing; constant returns to scale
2)Increase in x2does not change MP1; MP2increasing; constant returns to scale
3)Increase in x2increases MP1; MP2constant; decreasing returns to scale
4)Increase in x2does not change MP1; MP2increasing; increasing returns to scale
5)Increase in x2increases MP1; MP2increasing; increasing returns to scale
6)Increase in x2increases MP1; MP2constant; constant returns to scale
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