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Solve the following equation algebraically: sin²x - √2cosx = cos²x + √2cosx + 2
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cos x=t cos^2x =t^2 sin^2x=1-cos^2x=1-t^2 1-t^2-sqrt(2)t=t^2+sqrt(2)t+2 2t^2+2sqrt(2) t-1=0
\[t=(-2\sqrt{2}\pm \sqrt{8+8})/4\]
\[t= (-2\sqrt{2}\pm4)/4\]
\[x=\cos ^{-1}[(-2\sqrt{2}\pm 4)/4]\]
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