Provide an appropriate response.
-Assuming $\mathrm { r } = \mathrm { f } ( \theta )$ is continuous for $\alpha \leq \theta \leq \beta$ and $\alpha

Question

Provide an appropriate response.
-Assuming $\mathrm { r } = \mathrm { f } ( \theta )$ is continuous for $\alpha \leq \theta \leq \beta$ and $\alpha < \beta \leq \alpha + 2 \pi$, what can be said about the relative areas betweel the origin and the polar curves and
$\begin{array} { l } 
\mathrm { r } = \mathrm { f } ( \theta ) , \quad \alpha \leq \theta \leq \beta \
\mathrm { r } = 2 \mathrm { f } ( \theta ) , \quad \alpha \leq \theta \leq \beta ?
\end{array}$
Give reasons for your answer.

Quizplus · Accepted Answer

The Answer of Provide an appropriate response.
-Assuming $\mathrm { r } = \mathrm { f } ( \theta )$ is continuous for $\alpha \leq \theta \leq \beta$ and $\alpha < \beta \leq \alpha + 2 \pi$, what can be said about the relative areas betweel the origin and the polar curves and
$\begin{array} { l } 
\mathrm { r } = \mathrm { f } ( \theta ) , \quad \alpha \leq \theta \leq \beta \
\mathrm { r } = 2 \mathrm { f } ( \theta ) , \quad \alpha \leq \theta \leq \beta ?
\end{array}$
Give reasons for your answer.

Provide an Appropriate Response r=f(θ)\mathrm { r } = \mathrm { f } ( \theta )r=f(θ)

Provide an Appropriate Response $\mathrm { r } = \mathrm { f } ( \theta )$