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You have complex numbers Z₁ = Z2 = √√√3+2i, Z3 1. Make operations between the complex numbers |Z₁ + Z₂, Z2 * Z3, Z = 2e¹³4, Z3 Z₂ || Re(z₁ * Z₂), Im(z2 — Z3) 315 I الله انه

You have complex numbers Z₁ = Z2 = √√√3+2i, Z3 1. Make operations between the complex numbers |Z₁ + Z₂, Z2 * Z3, Z = 2e¹³4, Z3 Z₂ || Re(z₁ * Z₂), Im(z2 — Z3) 315 I الله انه

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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2e¹³4, Z2 = √√√3+2i, Z.3 You have complex numbers Z₁ = 1. Make operations between the complex numbers |Z₁ + Z₂, Z2 * Z3, Z = || Z3 222² Re(z₁ * Z₂), Im(z₂ — Z3) الله انه 1. Find the trigonometric form Z₁, Z₂ + Z3; 2. Write the complex number z=x+iy in exponential form as Z3, Z2 Z3; 3. Find the 5 roots of number z3 and represent the roots graphically:
Transcribed Image Text:2e¹³4, Z2 = √√√3+2i, Z.3 You have complex numbers Z₁ = 1. Make operations between the complex numbers |Z₁ + Z₂, Z2 * Z3, Z = || Z3 222² Re(z₁ * Z₂), Im(z₂ — Z3) الله انه 1. Find the trigonometric form Z₁, Z₂ + Z3; 2. Write the complex number z=x+iy in exponential form as Z3, Z2 Z3; 3. Find the 5 roots of number z3 and represent the roots graphically:
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