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

The periodicity of f(x)=(cos(x)-sin(x))/(sin(x)cos(x)) is 2pi

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periodicity of f(x)=(cos(x)-sin(x))/(sin(x)cos(x))

periodicity

f (x) = \frac{cos ( x ) - sin ( x )}{sin ( x ) cos ( x )}

2 π

Solution steps

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

is composed of the following functions and periods:

cos (x)

with periodicity of

2 π

The compound periodicity is:

= 2 π

f (w) = w + 5

f (x) = ∣ 2 x - 6 ∣ - ∣ x - 2 ∣

y = \frac{x ^{2} - 4}{x ^{2} - 9}

f (x) = \frac{x ^{3}}{1 - 3 x}

f (x) = 2 x^{4} - 4 x^{2} + 1

What is the periodicity of f(x)=(cos(x)-sin(x))/(sin(x)cos(x)) ?
The periodicity of f(x)=(cos(x)-sin(x))/(sin(x)cos(x)) is 2pi