Question

Need help with complex numbers

Answer 1

\(\Large \color{MidnightBlue}{\Rightarrow i = \sqrt{1} }\)
The only complex number I know of lol :P

Answer 2

square root of -1

Answer 3

-1 yes, I meant that

Answer 4

umm umm..
\[i=\sqrt{−1}\]

Answer 5

@c0rtez Go ahead

Answer 6

????

Answer 7

Cortez, what do you need help with?

Answer 8

hold on Im trying to write the question

Answer 9

so, for example,
\[\sqrt{-4} = +2\sqrt{-1}, -2\sqrt{-1} = +2i, -2i\]

Answer 10

\[z_{1} = \sqrt{3}+i\] \[z_{2} = 1/2(\cos 2pi/3 + i \sin 2pi/3)\]
find:
\[z_{1}/z_{2}\]\[z_{1}^{6} * z_{2}^{}3\]
in both algebraic and polar forms.

Answer 11

I solved z1/z2 but the algebraic answer is not the same as polar.

Answer 12

sorry no idea what polar form is

Answer 13

do you know Euler's form? Use that

Answer 14

I wrote z1 in polar form: z1= 2(Cos pi/6 + iSin pi/6)
z1/z2 = 4(Cos-pi/2 + iSin -pi/2) [polar form]
z1/z2 = 0 [algebraic form]

Answer 15

okay do you know this?