Solve the lp relaxation graphically. round this solution to the nearest integer solution and check whether it is feasible. then enumerate all the rounded solutions by rounding the solution for the lp relaxation in all possible ways (i. e., by rounding each noninteger value both up and down). for each rounded solution, check for feasibility and, if feasible, calculate z. are any of these feasible rounded solutions optimal for the ip problem?

it is a reproduction.

step-by-step explanation:

i am currently in the exact same situation rn. algebra2/adv algebra is killing

step-by-step explanation:

-3

step-by-step explanation:

a drawing really does here:

so i draw the horizontal line y=2 and the vertical line x=-2 at this intersection i put b (this is where my right angle is going to be).   so point b is at (-2,2).   point a is 5 units long and is also on y=2 so this point has to be (3,2) or (-7,2) -doesn't matter i will go with (3,2).

now we know c is at (-2,y) we don't know the y yet bet we know that c is on x=-2.

we have the area of the triangle is .5bh=12.5

we know the base length is 5 (ab)

we have the height is (2-y) if you look at your

plug in

.5(5)(2-y)=12.5

solve for y to get the y-coordinate for c

2.5(2-y)=12.5

divide both sides by 2.5 giving:

2-y=5

now subtract 2 on both sides

-y=3

y=-3