Find the minimum value of f(x,y)=y-x+1 for the polygonal convex set determined by this system of inequalities. X> or = 0 Y> or =0 2x+Y< or =4
Any help?
\(f(0,0) = 1\) \( f(x,y)=y-x+1\) \(f_x = -1, \, f_y = 1\) so \(f_{min} = f(2,0) = -1\)
Would that be my answer? @IrishBoy123
that would be my answer, and if it is wrong, i could justify my approach it is not clear to me how "you" are supposed to approach this, eg what are you learning right now. i just blagged it using some general knowledge if you want more help i can tag some poeple
Yes, please. I'm completely lost on this problem.
before i do so, what are you learning now? that might provide a clue as to how you are expected to approach/solve it
Would your answer be (2,0) or -1? Because if it's the (2,0), that would make more sense to me. But I'm learning system of linear equations and inequalities. Matrices also.
it is 2,0 i have looked on line and you are supposed to plot the region and then just plug in values for x and y. that kinda is what the calculus shortens so |dw:1443043104809:dw|
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