2(sin(x)tan(x))-tanx=1-2sin(x)

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Solution for 2(sin(x)tan(x))-tanx=1-2sin(x) equation: 


Simplifying
2(sin(x) * tan(x)) + -1tanx = 1 + -2sin(x)

Multiply ins * x
2(insx * ant * x) + -1tanx = 1 + -2sin(x)

Multiply insx * ant
2(ain2stx * x) + -1tanx = 1 + -2sin(x)

Multiply ain2stx * x
2(ain2stx2) + -1tanx = 1 + -2sin(x)

Multiply ins * x
2ain2stx2 + -1antx = 1 + -2insx

Solving
2ain2stx2 + -1antx = 1 + -2insx

Solving for variable 'a'.

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

Reorder the terms:
-1 + 2ain2stx2 + -1antx + 2insx = 1 + -2insx + -1 + 2insx

Reorder the terms:
-1 + 2ain2stx2 + -1antx + 2insx = 1 + -1 + -2insx + 2insx

Combine like terms: 1 + -1 = 0
-1 + 2ain2stx2 + -1antx + 2insx = 0 + -2insx + 2insx
-1 + 2ain2stx2 + -1antx + 2insx = -2insx + 2insx

Combine like terms: -2insx + 2insx = 0
-1 + 2ain2stx2 + -1antx + 2insx = 0

The solution to this equation could not be determined.

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