Write $z=8\sqrt{2}-8i\sqrt{2}$ in trigonometric form, with the argument on $\left[0^{\circ },360^{\circ }\right)$.

Write $z=-10\sqrt{3}+10i$ in trigonometric form, with the argument on $\left[0^{\circ },360^{\circ }\right)$.

What is the modulus of $z=24+7i$?

Write $z=\sqrt{2}-i\sqrt{2}$ in trigonometric form, with the argument on $\left[0^{\circ },360^{\circ }\right)$.

What is the modulus of $z=-12-16i$?

Let $w_1=12\left(\cos 215^{\circ }+i\sin 215^{\circ }\right)$ and $w_2=4\left(\cos 20^{\circ }+i\sin 20^{\circ }\right)$. What is $\frac{w_1}{w_2}$ in trigonometric form, with the argument on $\left[0^{\circ },360^{\circ }\right)$?

The complex number $z=8\sqrt{3}+8i$ is plotted in the complex plane. What is its argument on $\left[0^{\circ },360^{\circ }\right)$?

Let $w_1=35\left(\cos 20^{\circ }+i\sin 20^{\circ }\right)$ and $w_2=5\left(\cos 110^{\circ }+i\sin 110^{\circ }\right)$. What is $\frac{w_1}{w_2}$ in trigonometric form, with the argument on $\left[0^{\circ },360^{\circ }\right)$?

Let $z_1=2\left(\cos 305^{\circ }+i\sin 305^{\circ }\right)$ and $z_2=6\left(\cos 245^{\circ }+i\sin 245^{\circ }\right)$. What is $z_1{z}_2$ in trigonometric form, with the argument on $\left[0^{\circ },360^{\circ }\right)$?

The complex number $z=2+2i\sqrt{3}$ is plotted in the complex plane. What is its argument on $\left[0^{\circ },360^{\circ }\right)$?

Write $18\left(\cos 240^{\circ }+i\sin 240^{\circ }\right)$ in the form $a+bi$, with exact values.

Let $w_1=16\left(\cos 170^{\circ }+i\sin 170^{\circ }\right)$ and $w_2=4\left(\cos 55^{\circ }+i\sin 55^{\circ }\right)$. What is $\frac{w_1}{w_2}$ in trigonometric form, with the argument on $\left[0^{\circ },360^{\circ }\right)$?

What is the modulus of $z=12-5i$?

Write $z=-8+8i\sqrt{3}$ in trigonometric form, with the argument on $\left[0^{\circ },360^{\circ }\right)$.

Let $w_1=12\left(\cos 55^{\circ }+i\sin 55^{\circ }\right)$ and $w_2=2\left(\cos 340^{\circ }+i\sin 340^{\circ }\right)$. What is $\frac{w_1}{w_2}$ in trigonometric form, with the argument on $\left[0^{\circ },360^{\circ }\right)$?

Write $z=4\sqrt{2}+4i\sqrt{2}$ in trigonometric form, with the argument on $\left[0^{\circ },360^{\circ }\right)$.

Write $18\left(\cos 30^{\circ }+i\sin 30^{\circ }\right)$ in the form $a+bi$, with exact values.

Let $z_1=4\left(\cos 65^{\circ }+i\sin 65^{\circ }\right)$ and $z_2=4\left(\cos 340^{\circ }+i\sin 340^{\circ }\right)$. What is $z_1{z}_2$ in trigonometric form, with the argument on $\left[0^{\circ },360^{\circ }\right)$?

Write $z=3-3i\sqrt{3}$ in trigonometric form, with the argument on $\left[0^{\circ },360^{\circ }\right)$.

What is the modulus of $z=-30-16i$?

Let $w_1=20\left(\cos 85^{\circ }+i\sin 85^{\circ }\right)$ and $w_2=4\left(\cos 20^{\circ }+i\sin 20^{\circ }\right)$. What is $\frac{w_1}{w_2}$ in trigonometric form, with the argument on $\left[0^{\circ },360^{\circ }\right)$?

Let $w_1=25\left(\cos 215^{\circ }+i\sin 215^{\circ }\right)$ and $w_2=5\left(\cos 140^{\circ }+i\sin 140^{\circ }\right)$. What is $\frac{w_1}{w_2}$ in trigonometric form, with the argument on $\left[0^{\circ },360^{\circ }\right)$?

Let $z_1=6\left(\cos 340^{\circ }+i\sin 340^{\circ }\right)$ and $z_2=5\left(\cos 215^{\circ }+i\sin 215^{\circ }\right)$. What is $z_1{z}_2$ in trigonometric form, with the argument on $\left[0^{\circ },360^{\circ }\right)$?

Write $16\left(\cos 225^{\circ }+i\sin 225^{\circ }\right)$ in the form $a+bi$, with exact values.

Write $z=5+5i\sqrt{3}$ in trigonometric form, with the argument on $\left[0^{\circ },360^{\circ }\right)$.

The complex number $z=6-6i\sqrt{3}$ is plotted in the complex plane. What is its argument on $\left[0^{\circ },360^{\circ }\right)$?

The complex number $z=8\sqrt{2}+8i\sqrt{2}$ is plotted in the complex plane. What is its argument on $\left[0^{\circ },360^{\circ }\right)$?

Let $w_1=16\left(\cos 40^{\circ }+i\sin 40^{\circ }\right)$ and $w_2=4\left(\cos 200^{\circ }+i\sin 200^{\circ }\right)$. What is $\frac{w_1}{w_2}$ in trigonometric form, with the argument on $\left[0^{\circ },360^{\circ }\right)$?

Let $z_1=6\left(\cos 55^{\circ }+i\sin 55^{\circ }\right)$ and $z_2=3\left(\cos 340^{\circ }+i\sin 340^{\circ }\right)$. What is $z_1{z}_2$ in trigonometric form, with the argument on $\left[0^{\circ },360^{\circ }\right)$?

Let $z_1=5\left(\cos 125^{\circ }+i\sin 125^{\circ }\right)$ and $z_2=5\left(\cos 340^{\circ }+i\sin 340^{\circ }\right)$. What is $z_1{z}_2$ in trigonometric form, with the argument on $\left[0^{\circ },360^{\circ }\right)$?

Let $z_1=5\left(\cos 170^{\circ }+i\sin 170^{\circ }\right)$ and $z_2=9\left(\cos 40^{\circ }+i\sin 40^{\circ }\right)$. What is $z_1{z}_2$ in trigonometric form, with the argument on $\left[0^{\circ },360^{\circ }\right)$?

What is the modulus of $z=9+40i$?

Write $16\left(\cos 30^{\circ }+i\sin 30^{\circ }\right)$ in the form $a+bi$, with exact values.

The complex number $z=9-9i\sqrt{3}$ is plotted in the complex plane. What is its argument on $\left[0^{\circ },360^{\circ }\right)$?

What is the modulus of $z=-16-12i$?

What is the modulus of $z=21-20i$?

Let $z_1=3\left(\cos 95^{\circ }+i\sin 95^{\circ }\right)$ and $z_2=4\left(\cos 155^{\circ }+i\sin 155^{\circ }\right)$. What is $z_1{z}_2$ in trigonometric form, with the argument on $\left[0^{\circ },360^{\circ }\right)$?

Write $8\left(\cos 120^{\circ }+i\sin 120^{\circ }\right)$ in the form $a+bi$, with exact values.

Write $12\left(\cos 150^{\circ }+i\sin 150^{\circ }\right)$ in the form $a+bi$, with exact values.

The complex number $z=8+8i\sqrt{3}$ is plotted in the complex plane. What is its argument on $\left[0^{\circ },360^{\circ }\right)$?