For The Feasibility Region Shown Below, Find The Maximum Value Of The Function P=3x+2y

28 Step by step explanation:

1xy is what p equals

Answer 6

First we will identify the corner points that we can see in the graph corner points now we can find the value of P at these points At(0,0): we can connect x=0 , y=0 At (0 ,8): we can link x=0 , y=8 To (6,5): we can link x=6 , y=5 To (8,0): we can link x=8 , y=0 Maximum value: So the largest value among them would be ……….Answer

28 Step by step explanation:

Answer 7

Let A——–> the corner of the graph B——–> the corner of the graph C——–> the corner of the graph D——–> the corner of the graph we know that A function P is equal to Step Evaluate the function P at each corner point point point point the maximum value of P is for point C so the answer is The maximum value of the function P is

If you solve YANSWER y=-1/3f+2/3x

First we will identify the corner points that we can see in the graph corner points now we can find the value of P at these points At(0,0): we can connect x=0 , y=0 At (0 ,8): we can link x=0 , y=8 To (6,5): we can link x=6 , y=5 To (8,0): we can link x=8 , y=0 Maximum value: So the largest value among them would be ……….Answer

I don’t know but good luck brother have a nice day

Answer 6

First we will identify the corner points that we can see in the graph corner points now we can find the value of P at these points At(0,0): we can connect x=0 , y=0 At (0 ,8): we can link x=0 , y=8 To (6,5): we can link x=6 , y=5 To (8,0): we can link x=8 , y=0 Maximum value: So the largest value among them would be ……….Answer

There is an accompanying graphic in this problem. In the graph, there are 4 points to consider. I’m just going to assign letters to each point. Point O is at x = 0; y = 0 or (0,0) Point A is at x = 8; y = 0 or (8,0) Point B is at x = 6; y = 5 or (6.5) Point C is at x = 0; y = 8 or (0.8) Replace x and y in the equation with their per-point values. Point A = 3(8) + 2(0) = 24 + 0 = 24 Point B = 3(6) + 2(5) = 18 + 10 = 28Point C = 3(0) + 2(8) = 0 + 16 = 16 The maximum value of the function P = 3x+2y is 28 and its minimum value is 16.

If you solve YANSWER y=-1/3f+2/3x

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