Dear Student , Please find below the solution to the asked query : 2x1+x2=2when x1=020+x2=2x2=2When x2=02x1+0=2x1=12x1+x2≤2For 0,00+0≤20≤2True So , shaded region is towards origin 3x1+4x2=12when x1=030+4x2=12x2=3When x2=03x1+40=12x1=43x1+4x2≥12For 0,00+0≥≥120≥12False So , shaded region is away origin Hope this information will clear your doubts about the topic If you have any more doubts just ask here on the forum and our experts will try to help you out as soon as possible Regards

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No links please 6. Given the LPP, Max. Z = 3x1 + 2x 2 Subject to the constraints +4x > 12, x X2>0. Draw the graphs of the constraints.

Dear Student ,

Please find below the solution to the asked query :

2 x_{1} + x_{2} = 2 when x_{1} = 0 2 (0) + x_{2} = 2 x_{2} = 2 When x_{2} = 0 2 x_{1} + 0 = 2 x_{1} = 1 2 x_{1} + x_{2} \leq 2 For (0, 0) 0 + 0 \leq 2 0 \leq 2 True . So, shaded region is towards origin . 3 x_{1} + 4 x_{2} = 12 when x_{1} = 0 3 (0) + 4 x_{2} = 12 x_{2} = 3 When x_{2} = 0 3 x_{1} + 4 (0) = 12 x_{1} = 4 3 x_{1} + 4 x_{2} \geq 12 For (0, 0) 0 + 0 \geq \geq 12 0 \geq 12 False . So, shaded region is away origin .

Hope this information will clear your doubts about the topic .

If you have any more doubts just ask here on the forum and our experts will try to help you out as soon as possible .

Regards

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No links please No links please 6. Given the LPP, Max. Z = 3x1 + 2x 2 Subject to the constraints +4x > 12, x X2>0. Draw the graphs of the constraints.

No links please

No links please 6. Given the LPP, Max. Z = 3x1 + 2x 2 Subject to the constraints +4x > 12, x X2>0. Draw the graphs of the constraints.