1. Given the following complex numbers: z1 = 2 - j, z2 = -3+ j4, z3 = -5 - j6, z4 = 2 + j3 Determine: (7 – z2)(Z3 + Z4) 7,(Z3 – Z4) 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 = reie (5 pts)
1. Given the following complex numbers: z1 = 2 - j, z2 = -3+ j4, z3 = -5 - j6, z4 = 2 + j3 Determine: (7 – z2)(Z3 + Z4) 7,(Z3 – Z4) 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 = reie (5 pts)
Linear Algebra: A Modern Introduction
4th Edition
ISBN:9781285463247
Author:David Poole
Publisher:David Poole
Chapter7: Distance And Approximation
Section7.1: Inner Product Spaces
Problem 7AEXP
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