Is (sin(x))/(1-cos(x))=1+cos(x) ?

The answer to whether (sin(x))/(1-cos(x))=1+cos(x) is False

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prove (sin(x))/(1-cos(x))=1+cos(x)

prove

\frac{sin ( x )}{1 - cos ( x )} = 1 + cos (x)

False

Solution steps

\frac{sin ( x )}{1 - cos ( x )} = 1 + cos (x)

Show that the two sides are not equal

For

\frac{sin ( x )}{1 - cos ( x )} = 1 + cos (x)

plug in

x = 1

\frac{sin ( 1 )}{1 - cos ( 1 )} = 1.83048 \dots

\frac{sin ( 1 )}{1 - cos ( 1 )}

Refine to a decimal form

= 1.83048 \dots

1 + cos (1) = 1.54030 \dots

1 + cos (1)

Refine to a decimal form

= 1.54030 \dots

The two sides are not equal

\Rightarrow False

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

tan (\frac{41 π}{2} + x) + cot (π + x) = 0

cot (\frac{θ}{2}) = \frac{sin ( θ )}{1 - cos ( θ )}

sin (2 θ) = cot (θ) (1 - cos (2 θ))

\frac{cos ( 6 0 ^{\circ} )}{sin ( 6 0 ^{\circ} )} = cot (6 0^{\circ})

Is (sin(x))/(1-cos(x))=1+cos(x) ?
The answer to whether (sin(x))/(1-cos(x))=1+cos(x) is False