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OpenStudy (broskishelleh):
13x-7
7/x+13
x+13/7
1/7x-13
OpenStudy (jdoe0001):
well.. to get the inverse "relation", we simply first swap about the variables..... thus \(\bf f(x) ={\color{brown}{ y}}= 7{\color{blue}{ x}} - 13\qquad inverse\implies {\color{blue}{ x}}= 7{\color{brown}{ y}} - 13\) and solve that for "y"
OpenStudy (solomonzelman):
shouldn't it be +13 ?
OpenStudy (broskishelleh):
@jdoe0001 @SolomonZelman Isn't the answer y = 1/7x +13/7
OpenStudy (broskishelleh):
@Frostbite
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OpenStudy (jdoe0001):
hmmm what did you get after solving for "y"?
OpenStudy (broskishelleh):
y = 1/7x +13/7
OpenStudy (broskishelleh):
Weird answer, huh?
OpenStudy (solomonzelman):
I just thought that + would be the inverse action to -.
OpenStudy (jdoe0001):
hmmm you may want to recheck your simplification
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OpenStudy (broskishelleh):
Alright one sec
OpenStudy (broskishelleh):
I have come to another dead end as I got:
y=7x−13
OpenStudy (jdoe0001):
x = 7y - 13
try "adding" 13 to both sides
then
divide both by 7
OpenStudy (solomonzelman):
I see what you did, jdoe, I misinterpreted you.. of course you are right (as always)
OpenStudy (broskishelleh):
So lets see:
x + 13 = 7y - 13 + 13
13x = 7y
---------
7 7
13x
--- = y
7
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