Linear Programming: (7/10)x + y <= 630, (1/2)x + (5/6)y <= 600, x + (2/3)y <= 700,...
I'm trying to solve a linear maximization program with the following constraints:
1) (7/10)x + y <= 630
2) (1/2)x + (5/6)y <= 600
3) x + (2/3)y <= 700
4) (1/10)x + (1/4)y <=135
I've simplified each equation to just be a y<= inequality and graphed it out on my TI84, but don't see an intersection point that indicates where the max value should be. I found elsewhere that the answer is (540, 252), but can't see how they got there.
Any help is appreciated.
I'm trying to solve a linear maximization program with the following constraints:
1) (7/10)x + y <= 630
2) (1/2)x + (5/6)y <= 600
3) x + (2/3)y <= 700
4) (1/10)x + (1/4)y <=135
I've simplified each equation to just be a y<= inequality and graphed it out on my TI84, but don't see an intersection point that indicates where the max value should be. I found elsewhere that the answer is (540, 252), but can't see how they got there.
Any help is appreciated.