is this right? Might be easy!
A system of equations is shown below. -3x + 7y = -16 -9x + 5y = 16 Part A: Create an equivalent system of equations by replacing one equation with the sum of that equation and a multiple of the other. Show the steps to do this. (6 points) -3x + 7y = -16 *-3 *-3 *-3 9x + -21y = 48 @SolomonZelman
I honestly don't get the question, it's too abstruse for me. I wish can help you.
oi know any one that can help me?
do you get the question, if you explain what's the question I can help you, before I leave.
I believe all i have to do is make another equation that has the same answer as one of the equations already there and solve it.
I think it means that you replace the first equation with its sum and the multiple of the other equation
just solve for x and y and make up some other equation knowing y and x are equal to whatever you found them to be equal to.
IDk, not sure.
It might be what @VIbarguen1 said too!
that question is really confusing....
@SolomonZelman could you help me with mine?
@SolomonZelman is giving you how to solve it... the issue is setting up the system correctly...
@SolomonZelman it is correct it meets up with the old equations points. thx 4 ur help!
Figured it out?
yea now i just have to explain how to find the point from 9x + -21y = 48...
how to find the point? Do you mean "coordinate" if yes, then plug random numbers for x.
Do you need coordinates?
yes. I already know that: -3x + 7y = -16 -9x + 5y = 16 equal (-4,-4) and -9x + 5y = 16 9x + -21y = 48 are (-4,-4) but i don't know how to show it.
graph the lines, they are supposed to intersect at (-4,-4)
You might not be able to do it in here but, I am sure you can graph these lines.
sorry not show it but explain it...or aka show my work.
Well you can show them your work -- how you solved for x and y in both equations and say that the answer is (-4,-4).
i think i got it thanks :D
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