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Find the domain of inverse sine of (x^2-1)
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|dw:1393032278943:dw|
is that the answer?
close. x can be negative
Since the domain of \(\sin^{-1}(y)\) would be \(-1\leq y\leq 1\) then we would say \[ -1\leq x^2 - 1\leq 1 \]And solve for \(x\).
so what would be the result?
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\[ 0\leq x^2\leq 2 \]\[ 0\leq |x| \leq \sqrt 2 \]Finally \[ -\sqrt 2\leq x \leq \sqrt 2 \]
why is it -root 2
\(\sqrt{x^2} = |x|\) and \(|x|\leq a \implies -a\leq x \leq a\)
ok, thanks!
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