Write the rectangular point $(5,-5\sqrt{3})$ in polar form with $r>0$ and $0\le \theta <2\pi$.

Convert the polar point $\left(16,\frac{2\pi }{3}\right)$ to rectangular coordinates, in exact form.

Which polar point names the same location as point $P$?

Write $x^2+y^2=3y$ as a polar equation.

Convert the polar point $\left(18,\frac{4\pi }{3}\right)$ to rectangular coordinates, in exact form.

In which quadrant does the polar point $\left(-3,\frac{\pi }{3}\right)$ lie?

Convert the polar point $\left(16,\frac{4\pi }{3}\right)$ to rectangular coordinates, in exact form.

Write $y=6$ as a polar equation.

Which polar point names the same location as $\left(9,\frac{5\pi }{6}\right)$?

Convert $r=5\sin \theta$ to a rectangular equation.

Write the rectangular point $(-7\sqrt{2},7\sqrt{2})$ in polar form with $r>0$ and $0\le \theta <2\pi$.

Write the rectangular point $(2,-2\sqrt{3})$ in polar form with $r>0$ and $0\le \theta <2\pi$.

Convert the polar point $\left(20,\frac{4\pi }{3}\right)$ to rectangular coordinates, in exact form.

Which polar point names the same location as point $P$?

Write the rectangular point $(9\sqrt{3},-9)$ in polar form with $r>0$ and $0\le \theta <2\pi$.

Convert $r=8\sec \theta$ to a rectangular equation.

In which quadrant does the polar point $\left(-4,\frac{\pi }{3}\right)$ lie?

Write the rectangular point $(8\sqrt{3},-8)$ in polar form with $r>0$ and $0\le \theta <2\pi$.

Convert the polar point $\left(12,\frac{5\pi }{6}\right)$ to rectangular coordinates, in exact form.

Write $x^2+y^2=6y$ as a polar equation.

Convert $r=8\csc \theta$ to a rectangular equation.

Convert the polar point $\left(14,\frac{5\pi }{6}\right)$ to rectangular coordinates, in exact form.

Convert $r=3\csc \theta$ to a rectangular equation.

Convert the polar point $\left(18,\frac{2\pi }{3}\right)$ to rectangular coordinates, in exact form.

Which polar point names the same location as point $P$?

In which quadrant does the polar point $\left(8,\frac{7\pi }{4}\right)$ lie?

Use the graph. Convert point $P$ to rectangular coordinates, in exact form.

Convert $r=6\cos \theta$ to a rectangular equation.

Use the graph. Convert point $P$ to rectangular coordinates, in exact form.

Write the rectangular point $(-3\sqrt{3},3)$ in polar form with $r>0$ and $0\le \theta <2\pi$.

Which polar point names the same location as $\left(2,\frac{7\pi }{6}\right)$?

Use the graph. Convert point $P$ to rectangular coordinates, in exact form.

Convert $r=3$ to a rectangular equation.

In which quadrant does the polar point $\left(7,\frac{3\pi }{4}\right)$ lie?

In which quadrant does the polar point $\left(7,\frac{5\pi }{6}\right)$ lie?

Write the rectangular point $(3\sqrt{3},-3)$ in polar form with $r>0$ and $0\le \theta <2\pi$.

Write the rectangular point $(4\sqrt{3},-4)$ in polar form with $r>0$ and $0\le \theta <2\pi$.

Use the graph. Convert point $P$ to rectangular coordinates, in exact form.

Which polar point names the same location as point $P$?

Which polar point names the same location as $\left(2,\frac{4\pi }{3}\right)$?

In which quadrant does the polar point $\left(4,\frac{\pi }{3}\right)$ lie?

Which polar point names the same location as $\left(10,\frac{5\pi }{4}\right)$?

Write the rectangular point $(7,-7\sqrt{3})$ in polar form with $r>0$ and $0\le \theta <2\pi$.

Write $x=-2$ as a polar equation.

Write the rectangular point $(-8\sqrt{2},8\sqrt{2})$ in polar form with $r>0$ and $0\le \theta <2\pi$.

Write the rectangular point $(-5\sqrt{2},5\sqrt{2})$ in polar form with $r>0$ and $0\le \theta <2\pi$.

Which polar point names the same location as point $P$?

Write $x^2+y^2=64$ as a polar equation.

Which polar point names the same location as point $P$?

Write $x^2+y^2=4x$ as a polar equation.