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Solve this trigonometric equation. 2sin^2-1=0
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Note that this is the same as \[\cos (2x)=0\]
\[\sin(x)=\pm\frac{\sqrt{2}}{2}\] is a start
how didyou get cos(2x)
Therefore \[x=\pi/4+n*\pi/2, n \in \mathbb{Z}\]
try 2sin^2x = 1 and then sin^2x = 1/2 then go from there
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so\[\sin(x) = \sqrt{(1/2)} or \pm1/\sqrt{?}\]
? = 2
but the restriction id 0 to pi/2
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