Special Cases, Returns to Scale
perfect substitutes - linear isoquants
- isoquants
- constant MRTS
- diminishing MRTS doesn't apply
- not necessarily a one to one exchange though
fixed-proportions production function - like perfect complements in consumer theory
- isoquants
- impossible to make substitutions among inputs (ie. recipes)
- each output requires a specific combo of inputs
- both inputs must be increased to increase output >> limited methods of production
returns to scale - shows how output is increased by input
- increasing returns to scale - output more than doubles when inputs doubled
- for example, Q = KL >> (2K)(2L) = 4KL = 4Q
- common in large scale operations (w/ very specialized operations)
- constant returns to scale - output doubled when inputs doubled
- for example, Q = K+L >> (2K)+(2L) = 2(K+L) = 2Q
- size of firm doesn't affect productivity
- decreasing returns to scale - output less than doubled when inputs doubled
- for example, Q = (KL)1/3 >> (2K x 2L)1/3 = 41/3Q
Subject:
Economics [1]
Subject X2:
Economics [1]