Algebra of Complex Numbers

Calculate $\log z$ for $z=-1-\sqrt{3}i$..

Subtract the complex number $2+4i$ from the complex number $5+i$ in the vector form.

Subtract the complex number $2+4i$ from the complex number $5+2i$ in the vector form.

Subtract the complex number $2+3i$ from the complex number $5+2i$ in the vector form.

Subtract the complex number $1+3i$ from the complex number $5+2i$ in the vector form.

Subtract the complex number $1+3i$ from the complex number $4+2i$ in the vector form.

Subtract the complex number $-9-2i$ from the complex number $2+3i$.

Find the addition of two complex numbers $\left(2+3i\right)$, and $\left(-9-2i\right)$.

For the two complex numbers $z_1=10+4i$ and $z_2=-7+5i$, find $z_1-z_2$.

For the two complex numbers $z_1=6+4i$ and $z_2=-7+5i$, find $z_1-z_2$.

Express the complex number $\left(8-3i\right)-\left(-6+2i\right)$ in the standard form $a+ib$.

Evaluate: $\left(7\sqrt{5}+3i\right)-\left(\sqrt{5}-2i\right)$.

Find the difference between the complex numbers $\left(2+3i\right)$ from $\left(-9-2i\right)$.

Find the addition of two complex numbers $\left(-4+5i\right)$ and $\left(-9-2i\right)$.

Find the addition of two complex numbers $\left(2+3i\right)$ and $\left(8-2i\right)$.

Express the complex number $\left(1-i\right)+\left(-1+6i\right)$ in the standard form $a+ib$.

Evaluate $\left(2\sqrt{3}+5i\right)+\left(\sqrt{3}-7i\right)$.

Find the addition of two complex numbers $\left(2+3i\right)$ and $\left(-9-2i\right)$.

Given two complex numbers $Z_1=3\left(\cos \theta +i\sin \theta \right)$ and $Z_2=2\left(\cos \theta +i\sin \theta \right)$. Find $Z_1-Z_2$

Given two complex numbers $Z_1=4\left(\cos \theta +i\sin \theta \right)$ and $Z_2=7\left(\cos \theta +i\sin \theta \right)$. Find $Z_1-Z_2$