Fundamentals of Electric Circuits
Fundamentals of Electric Circuits
6th Edition
ISBN: 9780078028229
Author: Charles K Alexander, Matthew Sadiku
Publisher: McGraw-Hill Education
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Chapter B.1, Problem 1PP

(a)

To determine

Convert the complex number z1=3j4 in terms of polar and exponential form.

(b)

To determine

Convert the complex number z2=5+j12 in terms of polar and exponential form.

(c)

To determine

Convert the complex number z3=3j9 in terms of polar and exponential form.

(d)

To determine

Convert the complex number z4=7+j in terms of polar and exponential form.

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1. Graph the following complex numbers and convert in the specified form a. 5-j7 to exponential form b. 5 cjs (-45°) to rectangular form C. -2-j3 to polar form d. 32-45° to exponential form of complex numbers, (10pts each)
40 Complete the following exercises in complex arithmetic. a. Find the complex conjugate of (4 +j4), (2 –78), (-5+j2). b. Convert the following to polar form by multiplying the numerator and denominator by the complex conjugate of the denominator and then performing the cpnversion to polar coordinates: 1+l j4 4+j4 2- 8 -5+j2 c. Repeat part b but this time convert to polar coordinates before performing the division.
1. A complex number is given by z = (1+j)(-1+2j). a. Find [z]. b. Find zz. c. Find Re[z]. d. Find Im[z].
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