Show that the Cobb-Douglas production function $Q = K ^ { 1 / / 4 } L ^ { 3 } / 4$ exhibits the law of diminishing marginal rate of technical substitution.

Name: Show that the Cobb-Douglas production function $Q = K ^ { 1 / / 4 } L ^ { 3 } / 4$ exhibits the law of diminishing marginal rate of technical substitution.
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The Answer of Show that the Cobb-Douglas production function $Q = K ^ { 1 / / 4 } L ^ { 3 } / 4$ exhibits the law of diminishing marginal rate of technical substitution.

Show That the Cobb-Douglas Production Function Q=K1//4L3/4Q = K ^ { 1 / / 4 } L ^ { 3 } / 4Q=K1//4L3/4

Show That the Cobb-Douglas Production Function $Q = K ^ { 1 / / 4 } L ^ { 3 } / 4$