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tan theta - sin theta = 0.25 find theta
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I will just start over assuming you know these substations. \[\tan \theta- \sin \theta = 1/4\] \[4\sin \theta (\frac{ 1 }{ \cos \theta }-1) = 1.\] \[4\sin \theta[\frac{ 1- \cos \theta }{ \cos \theta}]=1\] Squaring. \[16\sin ^{2} \theta [\frac{ \cos^2 \theta - 2 \cos \theta+1 }{ \cos ^{2}\theta }] = 1\] \[16 (1-\cos ^{2}\theta)(\cos ^{2}\theta -2\cos \theta + 1) = \cos ^{2}\theta.\] \[16 \cos ^{4}\theta -2\cos ^{3}\theta +\cos ^{2}\theta +2\cos \theta-1=0\] Now use any software or take this https://en.wikipedia.org/wiki/Quartic_function#Solving_a_quartic_equation to solve it for you.
Oops! I forgot to multiply terms by 16. 16()-32()+16()+32()-16=0
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