Is 0/(sin(θ))= 1/(sin(θ))+sqrt(3) ?

The answer to whether 0/(sin(θ))= 1/(sin(θ))+sqrt(3) is False

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prove 0/(sin(θ))= 1/(sin(θ))+sqrt(3)

prove

\frac{0}{sin ( θ )} = \frac{1}{sin ( θ )} + 3

False

Solution steps

\frac{0}{sin ( θ )} = \frac{1}{sin ( θ )} + 3

Show that the two sides are not equal

\Rightarrow False

cos^{2} (\frac{x}{2}) = \frac{1}{2} + \frac{1}{2} cos (x)

2 sin (x) - cot (x) = - cot (x) \cdot 2 cot (x)

4 cos^{3} (a) - 3 cos (a) = cos (3 a)

sin^{2} (θ) + (\frac{1}{2})^{2} = 1

(csc^{2} (x) - 1) sin (x) = cos^{2} (csc (x))

Is 0/(sin(θ))= 1/(sin(θ))+sqrt(3) ?
The answer to whether 0/(sin(θ))= 1/(sin(θ))+sqrt(3) is False