Simplify this complex fraction...?

Question

anonymous · Answer

$$1 + x/y \over 1 - x ^{2}/y ^{2}$$

anonymous · Answer

So, you have a term in the lower fraction: y^2. Multiply that whole complex fraction by y^2/y^2 and you end up multiplying y^2 by every single individual term. After that, cancel like terms and simplify.

anonymous · Answer

O.o I'm confused lol but since you're busy with somebody else I'll try it out :P

anonymous · Answer

let 1= y^2/y^2.

then u will have: 1−x^2/y^2 = (y^2-x^2)/y^2
do the same thing with the top part. then u multiply y^2 to both nominator and denominator.

anonymous · Answer

but let 1=y/y for the top part.

radar · Answer

1+x/y/(1-x^2/y^2) becomes
$$(1+x/y)/(1+x/y)(1-x/y)$$
Simplifying further
1/(1-x/y)

completing the denominator by combining 1-x/y becomes (y-x)/y
 The final results will then become  y/(y-x)

anonymous · Answer

Thanks I get it now!