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cos²x +sinx=1 <-- find all solutions of the equation in the interval [0, 2pi)
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\[\cos ^{2}x+sinx=1-\sin ^{2}x+sinx=1\] so \[\sin ^{2}x=sinx\], which means x=0 or x=pi.
wait, real quick, if sin2x= radical2/2 , then how do you symplify that?
\[\sin 2x =\sqrt{2}\div2\]
That indicates that 2x is the angle that gives sin value of \[\sqrt{2}/2\]. That would indicate a value of x of \[\pi /8+2k \pi\]or\[3\pi/8+2k \pi\]
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