Algebra II Linear Programming?

I need to write the objective formula with the following constrains: x is less than or equal to 5; y is less than or equal to 4; x is greater than or equal to 0, y is greater than or equal to 0

How do you do it?

Comments

  • x > 5

    5 > 4

    x < 0

    y < 0

    But instead of the > and <, you have to use the one where it's underlined.

    I hope this information was very helpful.

  • I see that you're letting x represent the shape of downhill skis made, and y the shape of pass-united states skis made. To graph the achievable region, purely graph the 4 inequalities. seeing that x>=0 and y>=0, then each thing is going to be constrained to the first quadrant. the different 2 may be rewritten as y <= -(3/2)x + 27, y <= -x + 24. Graph those 2 also. Then see what the shaded region is. you're informed "the organization makes a earnings of $40 on each and each pair of downhill skis and a earnings of $30 on each and each pair of pass-united states skis.", so the expression for the earnings is 40x + 30y. Plug in the various coordinates for the corners of the region you graphed, and observe which one maximizes 40x + 30y.

  • LOL@ Answer 1

  • 0<_X<_5

    0<_Y<_4

    Not sure is this is what ur looking for though

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