Is tan(θ)+sin(θ)=4(1+cos(θ)) ?

The answer to whether tan(θ)+sin(θ)=4(1+cos(θ)) is False

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prove tan(θ)+sin(θ)=4(1+cos(θ))

prove

tan (θ) + sin (θ) = 4 (1 + cos (θ))

False

Solution steps

tan (θ) + sin (θ) = 4 (1 + cos (θ))

Show that the two sides are not equal

\Rightarrow False

\frac{2}{cot ( x ) tan ( x )} = sin (2 x)

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

cos^{2} (a) - cos^{2} (a) sin^{2} (a) = cos^{4} (a)

\frac{tan ^{2} ( x )}{sec ( x ) - 1} = 1 + sec (x)

2 sin^{2} (3 x) + cos (6 x) = 1

Is tan(θ)+sin(θ)=4(1+cos(θ)) ?
The answer to whether tan(θ)+sin(θ)=4(1+cos(θ)) is False