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Calculate the local/global maxima and minima of the following function over the given domains. y = f(x) = +2 over D = [0,10] and

Calculate the local/global maxima and minima of the following function over the given domains. \[ y=f(x)=\frac{x^{2}}{x+1} \t
Consider the following production function: \[ Q=Q(L, K)=\operatorname{Min}\{2 L, 3 K\} \text {. } \] Lshows hired labor hour

Calculate the local/global maxima and minima of the following function over the given domains. y = f(x) = +2 over D = [0,10] and D = [0,+00) +1 Consider the following production function: Q= Q(L,K) Min{2L, 3K). L shows hired labor hours. K shows the amount of capital hired. Q is the total production. Calculate the demand functions for labor and capital. Assume: P is the price of labor, Pg is the price of capital, and C is the available budget for the firm.

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