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Question

Question: Maximize\(z = 3x + 2y,\) subject to \(x + y \geq 1,y - 5x \leq 0,x - y \geq - 1,x + y \leq 6,x \leq...

Maximizez=3x+2y,z = 3x + 2y, subject to

x+y1,y5x0,xy1,x+y6,x3x + y \geq 1,y - 5x \leq 0,x - y \geq - 1,x + y \leq 6,x \leq 3 and x,y0x,y \geq 0

A

x=3x = 3

B

y=3y = 3

C

z=15z = 15

D

All the above

Answer

All the above

Explanation

Solution

The shaded region represents the bounded region (3,3) satisfies, so x=3,y=3x = 3,y = 3 and z=15z = 15.