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Euler’s identity can be used to write any complex number in polar complex form,re^iθ, (yes like polargraphing). Write 2 + 4√3i and −1 in polar complex form. For example,i has polar coordinates(1,π/2) and its polarcomplex form is 1e^iπ/2= 1(cos(π/2)+i sin(π/2))= 1(0 +i (1)) =i.

Euler’s identity can be used to write any complex number in polar complex form,re^iθ, (yes like polargraphing). Write 2 + 4√3i and −1 in polar complex form. For example,i has polar coordinates(1,π/2) and its polarcomplex form is 1e^iπ/2= 1(cos(π/2)+i sin(π/2))= 1(0 +i (1)) =i.

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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Euler’s identity can be used to write any complex number in polar complex form,re^iθ, (yes like polargraphing). Write 2 + 4√3i and −1 in polar complex form. For example,i has polar coordinates(1,π/2) and its polarcomplex form is 1e^iπ/2= 1(cos(π/2)+i sin(π/2))= 1(0 +i (1)) =i.

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