What is the f(θ)=(csc(θ))/(sin(θ))+(cot(θ))/(tan(θ)) ?

The f(θ)=(csc(θ))/(sin(θ))+(cot(θ))/(tan(θ)) is

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f(θ)=(csc(θ))/(sin(θ))+(cot(θ))/(tan(θ))

f (θ) = \frac{csc ( θ )}{sin ( θ )} + \frac{cot ( θ )}{tan ( θ )}

Period : π

Domain : πn < θ < \frac{π}{2} + πn or \frac{π}{2} + πn < θ < π + πn

Range : f (θ) > 1

Intercepts : None

Asymptotes : Vertical θ = πn

Extreme Points : None

Interval Notation

Domain : (πn, \frac{π}{2} + πn) \cup (\frac{π}{2} + πn, π + πn)

Range : (1, \infty)

Solution steps

Periodicity of

\frac{csc ( θ )}{sin ( θ )} + \frac{cot ( θ )}{tan ( θ )} : π

Domain of

\frac{csc ( θ )}{sin ( θ )} + \frac{cot ( θ )}{tan ( θ )} : πn < θ < \frac{π}{2} + πn or \frac{π}{2} + πn < θ < π + πn

Range of

\frac{csc ( θ )}{sin ( θ )} + \frac{cot ( θ )}{tan ( θ )} : f (θ) > 1

Axis interception points of

\frac{csc ( θ )}{sin ( θ )} + \frac{cot ( θ )}{tan ( θ )} :

None

Asymptotes of

\frac{csc ( θ )}{sin ( θ )} + \frac{cot ( θ )}{tan ( θ )} :

Vertical

: θ = πn

Extreme Points of

\frac{csc ( θ )}{sin ( θ )} + \frac{cot ( θ )}{tan ( θ )} :

None

f (x) = lo g_{3} (x - 2) - 1

f (x) = x^{4} + 4 x^{3} + 4 x^{2} + 1

y = 0.5 x + 6

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

y = \frac{( 1 - x ^{2} ) cos ( 3 x )}{e ^{3 x}}

What is the f(θ)=(csc(θ))/(sin(θ))+(cot(θ))/(tan(θ)) ?
The f(θ)=(csc(θ))/(sin(θ))+(cot(θ))/(tan(θ)) is