czagara said:(x-2) / (x+3) - (x-1) / (x+4) = (x) / (x+3) + (x-1) / x^x + 7x +12 Is this term supposed to be x^2 ?
Zza Zza, all looks fine (posting wise) except last term:czagara said:1. (x-2) / (x+3) - (x-1) / (x+4) = (x) / (x+3) + (x-1) / x^x +7x +12
czagara said:This is what I have come up with so far...
LCD: is (x+3)(x+4)
If you mulitply the top and bottom of all the fractions you would get,
(X^2 -8) - (-X^2+3)=(X^2 +4X)+x-1
The X^2 cancel out and you are left with X^2 + 5X - 4=0
I have no idea what to do from here?
My book said the answer is -1
czagara said:… If you [multiply] the top and bottom of all the fractions you would get, When trying to "clear the fractions", we do not multiply "top and bottom".
We multiply both sides of the equation by the GFD: (x + 3)(x + 4)
Doing this will clear all of the algebraic fractions.
(X^2 -8) - (-X^2+3)=(X^2 +4X)+x-1 This line is wrong.
(x + 4)(x - 2) does not equal x^2 - 8.
(x + 3)(x - 1) does not equal x^2 - 3.
It looks to me like you need to review FOIL (i.e., how to properly multiply two binomials).