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Mathematics, 03.12.2019 21:31 jwbri

Find the solution of the objective function for problems (a) - (b) below. for each problem,
confirm that the optimum satisfies the kuhn-tucker conditions. at each solution, describe
whether the constraint(s) is binding.
a) minimize the functionc = 5x^{2} - 80x + y^{2} - 32y subject to the constraints x, y\geq 0 and
x+y\geq 20
b) maximize the profit function \pi = 50x +10y subject to the constraints x, y \geq 0 and x-y\leq 3 and 5x+2y\leq \leq 20


Find the solution of the objective function for problems (a) - (b) below. for each problem,  c

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Find the solution of the objective function for problems (a) - (b) below. for each problem,
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