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Question 6 0 / 9 pts Consider the following function (a Cobb-Douglas production function): F (K, L) = AK [1-a What is the partial derivative of F(K, L) with respect to K? In other words, what is the marginal product of capital? OF(K, L) OK = (1 -Q) AKa-1Li-a = (1 -Q) A( L) I-a OF(K, L) = QAKa [1-a OK OF(K,L) OK = AK -1[1-a = A(7 ) I cannot see any of the expressions (in the text and/or in the answers) O OF(K, L) OK = Aaka-1[1-a = aA(*)