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Help simplifying
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\[\frac{ x-4 }{ \sqrt{x+5}-3 }\]
I know I'm supposed to multiply by its conjugate, but what do I do after that?
I got this: \[\frac{ x \sqrt{x+5}+3x-4\sqrt{x+5}-12 }{ x+5+3\sqrt{x+5}-3\sqrt{x+5}-9 }\]
That simplifies to: \[\frac{ 3x-3\sqrt{x+5}-12 }{ x-4 }\]
@tcarroll010
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Well, here's what I got:\[\left( \frac{ x - 4 }{ \sqrt{x + 5} - 3 } \right)\left( \frac{ \sqrt{x + 5} + 3 }{ \sqrt{x + 5} + 3 } \right) = \frac{ \cancel{(x - 4)}(\sqrt{x + 5} + 3) }{ \cancel{(x + 5) - 9} }\]
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