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===Answer 1=== | ===Answer 1=== | ||
| − | + | a)<math>|e^2|</math> = <math>\sqrt{(e^2)^2}</math> = <math> e^2</math> ([[User:Clarkjv|Clarkjv]] 18:33, 10 January 2011 (UTC)) | |
| − | <math>|e^ | + | b) <math>|e^(2j)|</math> = <math>\sqrt{(e^2)^2}</math> = <math>e^2</math> ([[User:Clarkjv|Clarkjv]] 18:33, 10 January 2011 (UTC)) |
| + | |||
| + | c) |j| = <math>\sqrt{(0^2+1^2}</math> = 1 ([[User:Clarkjv|Clarkjv]] 18:33, 10 January 2011 (UTC)) | ||
===Answer 2=== | ===Answer 2=== | ||
write it here. | write it here. | ||
| − | + | ||
===Answer 3=== | ===Answer 3=== | ||
write it here. | write it here. | ||
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[[2011_Spring_ECE_301_Boutin|Back to ECE301 Spring 2011 Prof. Boutin]] | [[2011_Spring_ECE_301_Boutin|Back to ECE301 Spring 2011 Prof. Boutin]] | ||
Revision as of 16:59, 10 January 2011
Contents
Compute the Magnitude of the following Complex Numbers
a) $ e^2 $
b) $ e^{2j} $
c) $ j $
What properties of the complex magnitude can you use to check your answer?
You will receive feedback from your instructor and TA directly on this page. Other students are welcome to comment/discuss/point out mistakes/ask questions too!
Answer 1
a)$ |e^2| $ = $ \sqrt{(e^2)^2} $ = $ e^2 $ (Clarkjv 18:33, 10 January 2011 (UTC))
b) $ |e^(2j)| $ = $ \sqrt{(e^2)^2} $ = $ e^2 $ (Clarkjv 18:33, 10 January 2011 (UTC))
c) |j| = $ \sqrt{(0^2+1^2} $ = 1 (Clarkjv 18:33, 10 January 2011 (UTC))
Answer 2
write it here.
Answer 3
write it here.
