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) Part B: Show that the equivalent system has the same solution as the original system of equations. (4 points)
@undeadknight26
help plz
if you multiply the first equation by -3 can cancel the x values... give it a try ;)
i dont really get what you mean
ok... one sec
k
disregard... I was setting up to solve the system of equations... but is actually asking something different
can you still help me?
ok... so according to part (a) you need to create a new systrem that involves a sum and a multiple of the other equation... in other words... we need to solve for one variable in terms of the other in one of the equations and plug in that value into the other equation
i still dont really get it
you mean i have to solve what x is for the first equation then plug in the x on the second equation?
lets solve the system first to see what the answer is
yes... that's right
but then you have to prove it to see if it is the same as the original equations so lets solve the system by elimination method
k
how do i solve it with elimination method?
can u multiply the first equation by -3? what do u get?
9x-21y=-48?
positive 48
oh yeah negative times negative is positive
now lets apply elimination method... one sec
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