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For \[x+y\leq50\], \[3x+y\leq90\], \[x\geq0\], and \[y\geq0\], which is a corner point of the feasible region?

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Question

For \[x+y\leq50\], \[3x+y\leq90\], \[x\geq0\], and \[y\geq0\], which is a corner point of the feasible region?

Options

  • \[(20,30)\]

  • \[(40,20)\]

  • \[(50,0)\]

  • \[(0,90)\]

MCQ
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Solution

The boundary lines intersect at \[(20,30)\], so it is a corner point. It satisfies both \[x+y\leq50\] and \[3x+y\leq90\].

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