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Solve: cosθ - (tanθcosθ)=0 for 0≤θ≤2pi
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\[\cos \Theta = \tan \Theta \cos \theta\]
\[1 = \tan \theta\]
\[\theta = \tan^{-1} (1)\]
That's at pi/4, 5pi/4 between 0 and 2pi
factorise cosΘ(tanΘ - 1) = 0 cos Θ =0, tanΘ = 1 Θ = pi/2 , pi/4 , 5pi/4
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