Which curve does $r=6\sin (2\theta )$ trace?

Describe the graph of $r=-6\cos \theta$.

At which angles on $\left[0,\pi \right)$ does the graph of $r=7\sin (2\theta )$ pass through the pole?

The figure shows a polar curve. Which equation draws it?

How many petals does the graph of $r=4\sin (3\theta )$ have, and how far does each reach from the pole?

Describe the graph of $r=4\cos \theta$.

How many petals does the graph of $r=6\sin (5\theta )$ have, and how far does each reach from the pole?

Which curve does $r=5\cos (4\theta )$ trace?

How many petals does the graph of $r=7\sin (4\theta )$ have, and how far does each reach from the pole?

Describe the graph of $r=10\cos \theta$.

At which angles on $\left[0,\pi \right)$ does the graph of $r=5\sin (4\theta )$ pass through the pole?

At which angles on $\left[0,\pi \right)$ does the graph of $r=5\sin (2\theta )$ pass through the pole?

How many petals does the graph of $r=7\sin (5\theta )$ have, and how far does each reach from the pole?

At which angles on $\left[0,\pi \right)$ does the graph of $r=8\sin (3\theta )$ pass through the pole?

Classify the graph of $r=5+\cos \theta$.

A polar curve is plotted in the figure. Which equation produces it?

Which curve does $r=6\cos (4\theta )$ trace?

Which equation produces the polar curve shown?

The figure shows a polar curve. Which equation draws it?

How many petals does the graph of $r=8\sin (5\theta )$ have, and how far does each reach from the pole?

Describe the graph of $r=6\sin \theta$.

How many petals does the graph of $r=7\cos (3\theta )$ have, and how far does each reach from the pole?

Which curve does $r=6\cos \theta$ trace?

Which of these limacons is dimpled, with no inner loop?

Which curve does $r=5\cos (3\theta )$ trace?

Which curve does $r=5\sin (5\theta )$ trace?

At which angles on $\left[0,\pi \right)$ does the graph of $r=8\sin (4\theta )$ pass through the pole?

A polar curve is plotted in the figure. Which equation produces it?

Which curve does $r=6\sin \theta$ trace?

Which curve does $r=4\sin (2\theta )$ trace?

Which curve does $r=3\cos (3\theta )$ trace?

Classify the graph of $r=10+5\sin \theta$.

Which of these limacons carries an inner loop?

Which curve does $r=3+3\cos \theta$ trace?

Classify the graph of $r=7+6\cos \theta$.

How many petals does the graph of $r=2\sin (6\theta )$ have, and how far does each reach from the pole?

Which of these limacons is dimpled, with no inner loop?

How many petals does the graph of $r=8\cos (6\theta )$ have, and how far does each reach from the pole?

Classify the graph of $r=4+10\cos \theta$.

Which equation produces the polar curve shown?