princiebebe57
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What is the radial value for the 3rd root of the complex number 4 + -2i ?
The discussion revolves around finding the radial value for the third root of the complex number 4 - 2i, involving concepts from complex analysis such as Euler's formula and De Moivre's Theorem.
Participants are actively engaging with the concepts, with some providing guidance on the use of De Moivre's Theorem. There is a recognition of confusion regarding the calculations and definitions involved, particularly around the exponent for the third root.
There appears to be some uncertainty about the definitions and calculations related to complex numbers and their roots, as well as the application of mathematical theorems in this context.
Yep -- \sqrt{20}. So what's the 3rd root of r?princiebebe57 said:r = 2 square root of 5?
De Moivre: z^n=(re^{i\phi})^n=r^ne^{in\phi}princiebebe57 said:that's where I am stuck. how do you do that?
For the 3rd root, what's n in my previous post?princiebebe57 said:i'm lost...=/
Nope -- what's a sqaure root expressed as a power?princiebebe57 said:it's 3 right?