What is the periodicity of f(θ)=(sin(θ)-csc(θ))/(cos(θ)) ?

The periodicity of f(θ)=(sin(θ)-csc(θ))/(cos(θ)) is pi

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periodicity of f(θ)=(sin(θ)-csc(θ))/(cos(θ))

periodicity

f (θ) = \frac{sin ( θ ) - csc ( θ )}{cos ( θ )}

π

Solution steps

\frac{sin ( θ ) - csc ( θ )}{cos ( θ )}

is composed of the following functions and periods:

sin (θ)

with periodicity of

2 π

The compound periodicity is:

= π

f (x) = \frac{1 + ln ( x )}{x}

f (x) = 2 x^{22} x + 2

f (x) = 3 x^{5} + 15 x - 8

y = 3 x^{2} + 18 x + 22

f (X) = 3 X^{5}

What is the periodicity of f(θ)=(sin(θ)-csc(θ))/(cos(θ)) ?
The periodicity of f(θ)=(sin(θ)-csc(θ))/(cos(θ)) is pi