1. Given the following complex numbers: z = 2 - j, zz = -3 + j4, z3 = -5- j6, z4 = 2+ j3 Determine: (z - z2)(z3 + Z4) Z,(Z3 - 24) a. In rectangular form: z = x+ jy = Re(z) + jlm(z) (5 pts) b. In Polar form: z =r< 0 (5 pts) c. In Exponential form: z = ree (5 pts) For the answer for exponential form, just write the "r,0". Example: z = le/0.143, please write it as 1,0.143 in the google form. %3D (NO SPACES, as stated in the general directions)

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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1. Given the following complex numbers:
z = 2 - j, zz = -3 + j4, z3 = -5- j6, z4 = 2+ j3
Determine:
(7 – z2)(z3 + Z4)
Z,(Z3 - 24)
a. In rectangular form: z = x + jy Re(z) + jlm(z) (5 pts)
b. In Polar form: z =r< 0 (5 pts)
c. In Exponential form: z = ree (5 pts)
For the answer for exponential form, just write the "r, 0".
Example: z = le/0.143, please write it as 1,0.143 in the google form.
%3D
(NO SPACES, as stated in the general directions)
Transcribed Image Text:1. Given the following complex numbers: z = 2 - j, zz = -3 + j4, z3 = -5- j6, z4 = 2+ j3 Determine: (7 – z2)(z3 + Z4) Z,(Z3 - 24) a. In rectangular form: z = x + jy Re(z) + jlm(z) (5 pts) b. In Polar form: z =r< 0 (5 pts) c. In Exponential form: z = ree (5 pts) For the answer for exponential form, just write the "r, 0". Example: z = le/0.143, please write it as 1,0.143 in the google form. %3D (NO SPACES, as stated in the general directions)
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