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Giventhe following constrained problem:
Given
the following constrained problem:
\text{min} (2x-5)^2 + (2y+1)^2
x^2 + y^2 \leq 9
x \geq 0
y \geq 0
The point (5/2,0) is an optimumbecause it satisfies the KKT conditions, and the Hessian is a positive definitematrix.
The point (5/2,0) is an optimum
because it satisfies the KKT conditions, and the Hessian is a positive definite
matrix.
The point (5/2,0) isnot an optimum because it does not satisfy the KKT conditions.
The point (5/2,0) is
not an optimum because it does not satisfy the KKT conditions.
The point (5/2,0)is not an optimum because it satisfies the KKT conditions, but the Hessian isnot positive definite.
The point (5/2,0)
is not an optimum because it satisfies the KKT conditions, but the Hessian is
not positive definite.
None of the other options.
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