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1. Show that (a) exp(2±3лi) = -e²; (c) exp(z+лi) = - expz. πί p ( ² + 7² ) = √ = (1 + i); 4 (b) exp

1. Show that (a) exp(2±3лi) = -e²; (c) exp(z+лi) = - expz. πί p ( ² + 7² ) = √ = (1 + i); 4 (b) exp

Linear Algebra: A Modern Introduction
Linear Algebra: A Modern Introduction
4th Edition
ISBN:9781285463247
Author:David Poole
Publisher:David Poole
Chapter6: Vector Spaces
Section6.7: Applications
Problem 18EQ
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1. Show that (a) exp(2±3лi) = −e²; (c) exp(z + лi) = -еxpz. exp ( ² + x₁) = √ = (1 + i -i); (b) exp
Transcribed Image Text:1. Show that (a) exp(2±3лi) = −e²; (c) exp(z + лi) = -еxpz. exp ( ² + x₁) = √ = (1 + i -i); (b) exp
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