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Show algebraically and graphically that the Squaring Function and the Square Root Function are inverses of each other.
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unfortunately they aren't
if \(x=-3\) then \(x^2=(-3)^2=9\) and \(\sqrt{9}=3\)
they are only inverse if you restrict the domain of \(f(x)=x^2\) to \([0,\infty)\)
ok so how would you algebraically show that when the domain is restricted
if \(x\geq\) then \((\sqrt{x})^2=x\) and \(\sqrt{x^2}=x\)
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thanks
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