sin(x)tan(x)=3cos(x)+2

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Solution for sin(x)tan(x)=3cos(x)+2 equation: 


Simplifying
sin(x) * tan(x) = 3cos(x) + 2

Multiply ins * x
insx * ant * x = 3cos(x) + 2

Multiply insx * ant
ain2stx * x = 3cos(x) + 2

Multiply ain2stx * x
ain2stx2 = 3cos(x) + 2

Multiply cos * x
ain2stx2 = 3cosx + 2

Reorder the terms:
ain2stx2 = 2 + 3cosx

Solving
ain2stx2 = 2 + 3cosx

Solving for variable 'a'.

Move all terms containing a to the left, all other terms to the right.

Divide each side by 'in2stx2'.
a = 2i-1n-2s-1t-1x-2 + 3ci-1n-2ot-1x-1

Simplifying
a = 2i-1n-2s-1t-1x-2 + 3ci-1n-2ot-1x-1

Reorder the terms:
a = 3ci-1n-2ot-1x-1 + 2i-1n-2s-1t-1x-2

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