Convert the point $(6,6\sqrt3)$, to exact polar coordinates. Assume that $0\le \theta < {2\pi}$.

Find the rectangular coordinates of the points whose polar coordinates are given.

$$(0,3 \pi)$$

Use a graphing calculator to find the polar coordinates of $(3,-4)$ in degrees. Round to the nearest hundredth.

How do we find all polar coordinates of point $P$, where $P$ is the ordered pair $(3,-\pi/3)$?

Find the polar coordinates of each point with the given rectangular coordinates. Use $\mathbf{D} \leq \boldsymbol{\theta}<\mathbf{2} \boldsymbol{\pi}$ and $r \geq \mathbf{0}$. (0, 1)

Convert $(-1, \sqrt{3})$ to polar coordinates, with $0^{\circ} \leq \theta<360^{\circ}$ and $r>0$.

Graph the equations r = 2 and $\theta=\frac{\pi}{3}$ on the same set of polar coordinates.

In the part, find polar coordinates satisfying the stated conditions for the point whose rectangular coordinates are $(-\sqrt{3}, 1)$.

$r \leq 0$ and $-\pi<\theta \leq \pi$

Identify the curve by transforming the given polar equation to rectangular coordinates.

$$r \cos \theta=5$$

Find the polar coordinates of each point with the given rectangular coordinates. Use $\mathbf{D} \leq \boldsymbol{\theta}<\mathbf{2} \boldsymbol{\pi}$ and $r \geq \mathbf{0}$. (4, -7)

Polar coordinates $(r, \theta)$ may be recovered from rectangular coordinates $(x, y)$ by means of the equations $r^2=________$ and $\tan \theta=_________$

Find the rectangular coordinates of the points whose polar coordinates are given.

$$(4,5 \pi / 4)$$

Convert the point $(-\sqrt3,-1)$, to exact polar coordinates. Assume that $0\le \theta < {2\pi}$.

For this exercise, you will convert the polar equation to rectangular coordinates.

$$r=\frac{4}{1+2 \sin \theta}$$