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how do u solve 2/x+3-6/x-3=12/x^2-9
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\[\frac{2}{x+3}-\frac{6}{x-3}=\frac{12}{x^2-9}\]
multiply both sides by \[x^2-9\]
on the right you will get 12. on the left you will get \[2(x-3)-6(x+3)\] because \[x^2-9=(x+3)(x-3)\]
so the factors will cancel. now solve \[2(x-3)-6(x+3)=12\] \[2x-6-6x-18=12\] \[-4x-24=12\] \[-4x=12+24=36\] \[x=\frac{36}{-4}=-9\]
let me check it to makes sure i didn't make a mistake
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looks right
so the anwer is -9
yeah
yah i got that
that is what i got but i still want to check with the original equation to see that i did not make a careless algebra mistake
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can u help me with this one
nm
sure
btw it is right i checked. get \[\frac{1}{6}\] on both left and right
so the aswere is -9 right
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so its the anwer -9
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