Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN: 9780133923605
Author: Robert L. Boylestad
Publisher: PEARSON
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Transcribed Image Text:Convert the Complex No. X = 20 /36.87° into
a. Rectangular form
b. Trigonometric form
c. Exponential Form
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- Write equations for the waveforms of Figure. Express the phase angle indegrees. Here the answers that I did: (a) i(t) I(t) = 5sin(1000t + 36o)mA (b) i(t) (t = 50ms is period of waveform b.) i(t) = 10sin(125.66t + 60o)A (c) v(t) 40sin(5655t - 45o)V can you check if my answer is correct?arrow_forward- Required information NOTE: This is a multi-part question. Once an answer is submitted, you will be unable to return to this part. Perform the indicated operations, and express the answer in both rectangular and polar forms. 2+j3 1+8/90° Report your answer so that all angles are in the range of 0 degrees to positive 180 degrees. The rectangular form for the given function is The polar form for the given function is 10arrow_forward! Required information NOTE: This is a multi-part question. Once an answer is submitted, you will be unable to return to this part. Perform the indicated operations, and express the answer in both rectangular and polar forms. 2+j3 1+8/90° Report your answer so that all angles are in the range of 0 degrees to positive 180 degrees. The rectangular form for the given function is The polar form for the given function is 3 0arrow_forward
- What will be the impedance of an inductor of inductance 15.5 mH when it's connected to an ac source of frequency 50 Hz?arrow_forward-write legibly-show complete solutionarrow_forwardSinusoidal and Complex Forcing Functions Convert from rectangular to polar coordinates: 100 – j 205 1000 + j 126arrow_forward
- Coverting from abc waveform to qd0, I know I have to take the abc form and multiply by Ks matrix, which I have done bellow. However I am not sure how my answer is suppose to go from my calculation to the last set of 3 equation on the picture from 3.6-5 -3.6-7.arrow_forward2+j3 1 + 8/90° 6 Report your answer so that all angles are in the range of 0 degrees to positive 180 degrees. The rectangular form for the given function is The polar form for the given function isarrow_forward
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