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Z1 = 4- j4 Z2 = 4 + j3 %3D 1.Evaluate: log(cos(Z1)) 2.Evaluate: tan(Z2) 3. Find all solutions of e^z = -3

Z1 = 4- j4 Z2 = 4 + j3 %3D 1.Evaluate: log(cos(Z1)) 2.Evaluate: tan(Z2) 3. Find all solutions of e^z = -3

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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Z1 = 4- j4 Z2 = 4 + j3 1.Evaluate: log(cos(Z1)) 2.Evaluate: tan(Z2) 3. Find all solutions of e^z = -3 4. Solve for Z: In (Z) = e – jT jx and so on jx jx jx 5. find the value of x in jx = 2
Transcribed Image Text:Z1 = 4- j4 Z2 = 4 + j3 1.Evaluate: log(cos(Z1)) 2.Evaluate: tan(Z2) 3. Find all solutions of e^z = -3 4. Solve for Z: In (Z) = e – jT jx and so on jx jx jx 5. find the value of x in jx = 2
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