Use the graph. Which integral gives the area INSIDE $r=12$ and OUTSIDE $r=8+8\cos \theta$?

Find the area enclosed by $r=5\sin \theta$.

At which angles do $r=8+8\cos \theta$ and $r=24\cos \theta$ meet, other than at the pole?

At which angles do $r=8+8\sin \theta$ and $r=24\sin \theta$ meet, other than at the pole?

Which integral gives the area enclosed by $r=3\left(1+\sin \theta \right)$?

Which integral gives the area enclosed by $r=1+\sin \theta$?

Which integral gives the area enclosed by $r=4\left(1+\sin \theta \right)$?

A student writes the area inside $r=9\sin \theta$ as ${\int }_0^{\pi }9\sin \theta d\theta$. What is wrong with it?

The graph shows $r=7\sin \left(2\theta \right)$. Find the area of ONE petal, with $\theta$ in radians.

The graph shows $r=3\cos \left(3\theta \right)$. Find the area of ONE petal, with $\theta$ in radians.

Which integral gives the area enclosed by $r=7\sin \theta$?

Which integral gives the area enclosed by $r=2\left(1+\sin \theta \right)$?

Use the graph. Which integral gives the area INSIDE $r=9$ and OUTSIDE $r=6+6\cos \theta$?

The graph shows $r=5\sin \left(2\theta \right)$. Find the area of ONE petal, with $\theta$ in radians.

Find the area enclosed by $r=7\cos \theta$.

A student writes the area inside $r=2\sin \theta$ as ${\int }_0^{\pi }2\sin \theta d\theta$. What is wrong with it?

Use the graph. Which integral gives the area INSIDE $r=15$ and OUTSIDE $r=10+10\cos \theta$?

Which integral gives the area enclosed by $r=6\left(1+\cos \theta \right)$?

Use the graph. Which integral gives the area INSIDE $r=18$ and OUTSIDE $r=12+12\cos \theta$?

Find the area enclosed by $r=6\sin \theta$.

Find the area enclosed by $r=2\cos \theta$.

Use the graph. Which integral gives the area INSIDE $r=6$ and OUTSIDE $r=4+4\cos \theta$?

The graph shows $r=4\cos \left(2\theta \right)$. Find the area of ONE petal, with $\theta$ in radians.

At which angles do $r=1+\cos \theta$ and $r=3\cos \theta$ meet, other than at the pole?