What is the r(θ)=e^{-θ/8}, pi/2 <= θ<= pi ?

The r(θ)=e^{-θ/8}, pi/2 <= θ<= pi is

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r(θ)=e^{-θ/8}, pi/2 <= θ<= pi

r (θ) = e^{- \frac{θ}{8}}, \frac{π}{2} \leq θ \leq π

Domain : \frac{π}{2} \leq θ \leq π

Range : \frac{1}{e ^{\frac{π}{8}}} \leq f (θ) \leq \frac{1}{e ^{\frac{π}{16}}}

Intercepts : None

Asymptotes : Horizontal None

Extreme Points : Maximum (\frac{π}{2}, \frac{1}{e ^{\frac{π}{16}}}), Minimum (π, \frac{1}{e ^{\frac{π}{8}}})

Interval Notation

Domain : [\frac{π}{2}, π]

Range : [\frac{1}{e ^{\frac{π}{8}}}, \frac{1}{e ^{\frac{π}{16}}}]

Solution steps

Domain of

e^{- \frac{θ}{8}}, \frac{π}{2} \leq θ \leq π : \frac{π}{2} \leq θ \leq π

Range of

e^{- \frac{θ}{8}}, \frac{π}{2} \leq θ \leq π : \frac{1}{e ^{\frac{π}{8}}} \leq f (θ) \leq \frac{1}{e ^{\frac{π}{16}}}

Axis interception points of

e^{- \frac{θ}{8}}, \frac{π}{2} \leq θ \leq π :

None

Asymptotes of

e^{- \frac{θ}{8}}, \frac{π}{2} \leq θ \leq π :

Horizontal

:

None

Extreme Points of

e^{- \frac{θ}{8}}, \frac{π}{2} \leq θ \leq π :

Maximum

(\frac{π}{2}, \frac{1}{e ^{\frac{π}{16}}}),

Minimum

(π, \frac{1}{e ^{\frac{π}{8}}})

y = \frac{x}{x + 5}

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

y = x^{13}

y = 65 x

f (n) = \frac{n ^{2} + 1}{n}

What is the r(θ)=e^{-θ/8}, pi/2 <= θ<= pi ?
The r(θ)=e^{-θ/8}, pi/2 <= θ<= pi is