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Completing the square? or some other way? 2 + x^2 - x^(-2)
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\[2+x^2-\frac{1}{x^2}\] is what you have
is it set equal to zero or sommat? this is not an equation, nothing to solve
\[2+e ^{2t}-e ^{-2t}\]
still not an equation, still nothing to solve
really it might be best to post the whole thing
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\[\sqrt{2+e ^{2t}-e ^{-2t}}\]
somehow that equates to \[\sqrt{(e ^{t} + e ^{-t})^2}\]
sure does, multiply out and you will see it right away
how was I suppose to derive that!?
that i cannot answer
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waaaaa? but you're the best? and all you have for this one is trial and error??
once you see it it is totally clear
meh
thanks tho
\[(\frac{1}{x}+x)^2=\frac{1}{x^2}+2\times x\times \frac{1}{x}+x^2\]
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