Solve each system of equations by using substitution: Show work and steps on how you got it.
18. 2x + 4y = 6
7x = 4 + 3y
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OpenStudy (anonymous):
Hello :)
OpenStudy (firejay5):
Hello?
OpenStudy (anonymous):
so the best way to solve this, is to set the equation to Ax+By = C
OpenStudy (anonymous):
the first one is already there so the second one you want to put the y with the x on the left side of the equation
OpenStudy (anonymous):
follow?
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zepdrix (zepdrix):
Woops, are you thinking of elimination Calle? Cause the directions told him to use substitution :D
OpenStudy (anonymous):
Oh, good catchzep
OpenStudy (anonymous):
ok for substitution you want to get one of the equations to say x= By + C or y = Ax + C
OpenStudy (anonymous):
the first one is quite easy if you just solve for x by subtracting 4y and dividing by 2
OpenStudy (anonymous):
2x+4y=6
2x=-4y+6
x=-2y+3
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OpenStudy (anonymous):
got that part?
OpenStudy (anonymous):
you there?
OpenStudy (firejay5):
yea, just letting you know this isn't standard form
OpenStudy (anonymous):
ok
OpenStudy (anonymous):
so plug x into the 2nd equation where x is
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OpenStudy (firejay5):
got that part @Calle87
OpenStudy (anonymous):
Fire what is your problem?
OpenStudy (firejay5):
substituting and stuff
OpenStudy (anonymous):
Substitution is basically like taking the definition of one variable and plugging it into an equation.
If x = y + 4
and x + y = 9
If x = y + 4, cant you just replace that with the x in the second equation?
OpenStudy (firejay5):
I am substituting x = -2y + 3 into the second equation and I am trying to get y by itself
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OpenStudy (anonymous):
Why x = -2y + 3?
OpenStudy (anonymous):
Ah, I see. You solved the first one.. Ok
OpenStudy (firejay5):
cause that's my answer to the first equation
OpenStudy (anonymous):
So whats the problem? dont you get just y??
OpenStudy (firejay5):
this is substitution
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OpenStudy (anonymous):
Yes and....
OpenStudy (anonymous):
You are substituting x = -2y + 3 into the second equation
OpenStudy (firejay5):
yes I am wondering if it = y = \[\frac{ 17 }{ 11 }\]