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(sqrt(r)-sqrt(s))/(sqrt(r)+sqrt(s)) Rationalize the denominator.
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multiply by the bottom's conjugate the conjugate of a+b is a-b so the conjugate of sqrt(r)+sqrt(s) is sqrt(r)-sqrt(s)
if you multiply the bottom, you have to multiply the top though
\[\frac{\sqrt{r}-\sqrt{s}}{\sqrt{r}+\sqrt{s}}\frac{\sqrt{r}-\sqrt{s}}{\sqrt{r}-\sqrt{s}}=\frac{r-2\sqrt{r}{s}+s}{r-s}\]
that sqrt should be over rs
Thank very much for showing me how to do this problem.
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np to rationalize the denominator just multiply what you have in the bottom with the sign change in the middle (do it to top and bottom) does that make sense?
Yes, thank you very much:)
:)
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