+1904 (sqrt(-2(h+x))-sqrt(-2x))/h
How do I simplify this? Anyone who knows and can give step-by-step answers, I would really appreciate it. Thanks.
+4622 hint: apply radical rule!
I'll post a solution later, but my answer is: \(\frac{\sqrt{2h-2x}}{h}-i \frac{\sqrt2\sqrt x}{h}\)
+118687 (sqrt(-2(h+x))-sqrt(-2x))/h
\(\frac{{\sqrt{-2(h+x)}-\sqrt{-2x}} }{h} \\ \frac{{\sqrt{-1}\sqrt{2(h+x)}-\sqrt{-1}\sqrt{2x}} }{h} \\ \frac{\sqrt{-1}\left[\sqrt{2(h+x)}-\sqrt{2x}\right]}{h} \\ \frac{\left[\sqrt{2h+2x}-\sqrt{2x}\;\right]\;i}{h} \\ or\\ \frac{\left[\sqrt{h+x}-\sqrt{x}\;\right]\sqrt2\;i}{h} \\ \)
the final answer really depends on what you are doing it for.
