Roots of Complex Numbers (Sharp, TI, Casio)

Threaded Mode | Linear Mode

Roots of Complex Numbers (Sharp, TI, Casio)

12-31-2022, 11:58 PM (This post was last modified: 01-01-2023 12:11 AM by Matt Agajanian.)

Post: #7

Matt Agajanian Offline

Senior Member

Posts: 1,109
Joined: Dec 2013

RE: Roots of Complex Numbers (Sharp, TI, Casio)

(12-31-2022 11:41 PM)klesl Wrote: step by step solutions by using DeMoivre's theorem
https://www.emathhelp.net/calculators/al...13999i&n=4

Yes. Thanks. But, is a way to arrive at the final answers by just using the 36X Pro and 30X Pro MathPrint without all the gymnastics?

But what function am I using when I put (15625+0.719413999i)^(1/4) into the 42S and get 11+2i as a single result?

« Next Oldest | Next Newest »

Messages In This Thread

Roots of Complex Numbers (Sharp, TI, Casio) - Matt Agajanian - 12-30-2022, 10:58 PM

RE: Roots of Complex Numbers (Sharp, TI, Casio) - Albert Chan - 12-31-2022, 12:27 PM

RE: Roots of Complex Numbers (Sharp, TI, Casio) - Matt Agajanian - 12-31-2022, 08:26 PM

RE: Roots of Complex Numbers (Sharp, TI, Casio) - toml_12953 - 12-31-2022, 07:26 PM

RE: Roots of Complex Numbers (Sharp, TI, Casio) - Steve Simpkin - 12-31-2022, 08:02 PM

RE: Roots of Complex Numbers (Sharp, TI, Casio) - klesl - 12-31-2022, 11:41 PM

RE: Roots of Complex Numbers (Sharp, TI, Casio) - Matt Agajanian - 12-31-2022 11:58 PM

RE: Roots of Complex Numbers (Sharp, TI, Casio) - klesl - 01-01-2023, 01:25 AM

RE: Roots of Complex Numbers (Sharp, TI, Casio) - Thomas Klemm - 01-01-2023, 05:34 AM

RE: Roots of Complex Numbers (Sharp, TI, Casio) - Matt Agajanian - 01-01-2023, 08:48 AM

RE: Roots of Complex Numbers (Sharp, TI, Casio) - Thomas Klemm - 01-01-2023, 10:18 AM

RE: Roots of Complex Numbers (Sharp, TI, Casio) - Matt Agajanian - 01-01-2023, 10:03 PM

RE: Roots of Complex Numbers (Sharp, TI, Casio) - Thomas Klemm - 01-02-2023, 08:47 AM

RE: Roots of Complex Numbers (Sharp, TI, Casio) - Matt Agajanian - 01-02-2023, 10:35 PM

RE: Roots of Complex Numbers (Sharp, TI, Casio) - Matt Agajanian - 01-03-2023, 08:44 PM

RE: Roots of Complex Numbers (Sharp, TI, Casio) - Matt Agajanian - 01-05-2023, 12:29 AM

User(s) browsing this thread: 4 Guest(s)