Question 21. Let i denote the square root of –1. Suppose w=2– 3i. Find three cube roots of w in the exponential form. Note the arguments should be given as principal arguments [–x, T) in radians up to 3 decimal places. a) wo = V13e0.328i, w1 = V13e2.422i b) wo = V13e-0.328i c) wo = V13e-0.983i d) wo = 13e-0.328i e) not in the list W2 = V13e4.516i W2 = V13e1.767i W2 = V13e1.583i w2 = V13e-1.767i Wi = V13e2.422i Wi = V13e5.300i = V13e?422i Wi =·
Question 21. Let i denote the square root of –1. Suppose w=2– 3i. Find three cube roots of w in the exponential form. Note the arguments should be given as principal arguments [–x, T) in radians up to 3 decimal places. a) wo = V13e0.328i, w1 = V13e2.422i b) wo = V13e-0.328i c) wo = V13e-0.983i d) wo = 13e-0.328i e) not in the list W2 = V13e4.516i W2 = V13e1.767i W2 = V13e1.583i w2 = V13e-1.767i Wi = V13e2.422i Wi = V13e5.300i = V13e?422i Wi =·
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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Transcribed Image Text:Question 21. Let i denote the square root of –1. Suppose w=2– 3i. Find three cube roots of w in
the exponential form.
Note the arguments should be given as principal arguments
-T, T) in radians up to 3 decimal places.
- V13e0.328i
V13e-0.328i
V13e2.422i
V13e2.422i
V13e5.300i
V13e2422i
a) wo =
W2 = V13e4.516i
W2 = V13e-1.767i
W2 = V13el1.583i
W2 = V13e-1.767i
W1 =
b) wo =
W1
V13e-0.983i
d) wo = V13e-0.328i
e) not in the list
c) wo =
Wi =
Wi =
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