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What are the corner points for the feasible region given on the right? gg
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I only see an ad with a huge banana on the right!
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Suppose there's a model with 2 constraints originally. Now that another constraint is added. Which of the following are
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For the first question, when an additional constraint is added to a model with 2 constraints, there
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The feasible region shown below is bounded by lines 2𝑥 − 𝑦 = 2 , 𝑥 + 𝑦 = 2 , and y = 0.
Find the coordinates of
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2x - y = 4 x + y = 3 2x - y = 4 y = 0 x + y = 3 y = 0 ......................... 3x = 7 x = 7/3 7/3 +
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Graph the feasible region for the follow system of inequalities by drawing a polygon around the feasible region.
2x+6y≤54
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Feasible regions and polygons, oh my! Let's see what kind of shape we can whip up! To start, let's
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The system of inequalities y≥−4x−4 and y≤12x is graphed. Which region is the feasible region (solution)? (1 point)
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Region C
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The system of inequalities y≥−4x−4
and y≤12x is graphed. Which region is the feasible region (solution)? (1 point)
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Region B
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What point in the feasible region minimizes the objective function?
The vertices in the feasible region are (0, 0), (0, 1), (1.5,
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To determine the point in the feasible region that minimizes the objective function, we need to
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Last question.
If I have found all of the linear equations and have all of the intersection points for this feasible region, how
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If this function f(x,y) is the function for which you have a set of x,y then calculate each f(x,y)
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Given the objective function which is to minimize C=50x+30y and the vertices in the choices are the extreme points in the
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but I don't know
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C= 8x+6y
subject to constraints: 3x+2y > 160 5x+2y > 200 x+2y >80 x>0 y>0 This question is on graphing and shadowing the feasible
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To manually find the isocost lines without graphing, you can use the given equation of the cost
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The system of inequalities y≥−4x−4
and y≤12x is graphed. Which region is the feasible region (solution)?
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To graph the system of inequalities, let's start by graphing each inequality separately: 1) y ≥
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