Given the complex numbers (A_{1}=6 / 30) and (A_{2}=4+j 5), (a) convert (A_{1}) to rectangular form; (b)
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Given the complex numbers \(A_{1}=6 / 30\) and \(A_{2}=4+j 5\),
(a) convert \(A_{1}\) to rectangular form;
(b) convert \(A_{2}\) to polar and exponential form;
(c) calculate \(A_{3}=\left(A_{1}+A_{2}ight)\), giving your answer in polar form;
(d) calculate \(A_{4}=\) \(A_{1} A_{2}\), giving your answer in rectangular form;
(e) calculate \(A_{5}=A_{1} /\left(A_{2}^{*}ight)\), giving your answer in exponential form.
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Related Book For
Power System Analysis And Design
ISBN: 9781305632134
6th Edition
Authors: J. Duncan Glover, Thomas Overbye, Mulukutla S. Sarma
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