6. Determine the rms value of the voltage cyclical waveform shown below. (15 pts) Zv N 시 ما Msec 8
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(15 pts)
Zv
N
시
ما
Msec
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- An alternating current varying sinusoidally with a frequency of 50 Hz has anrms value of 20 A.a) Determine the instantaneous value at 0.0025 seconds.b) Determine the instantaneous value, 0.0125 seconds after passingthrough a positive maximum value.c) At what time, measured from a positive maximum value, will theinstantaneous current be 14.14 A?Find the rms value of 7, 10, 13. (Round off to the tenth)An alternating current varying sinusoidally with a frequency of 50 Hz has an rms value of40 A. Find:a. The instantaneous value of 0.0025 seconds after passing through maximumpositive value,b. The time measured from the maximum value when the instantaneous current is14.14 A.
- 2. a) An alternating current varying sinusoidally with a frequency of 50HZ has an RMS value of 20A. Write down the equation for the instantaneous value at 0.0025 second. In addition, find the time measured from a positive maximum value, will the instantaneous current be 14.14A?Determine the RMS value of semi circular current wave which has a maximum value of "A". a. 0.816A c. 0.237A b. 0.866A d. 0.707AFind the RMS value..
- 3. For the sinusoidal waveform shown in Figure, determine (a) Time period, (b) its frequency, (c) peak- to-peak voltage, (d) average voltage and (e) r.m.s. voltage. 2!05 02 Sms 100 us 50 ma 500 msCalculate the rms value of a sinusoidal current of maximum value 20A.The rms value of the voltage in a 60 cycle circuit is 115 volts. write the equation for the sinusoidal wave
- sinusoidal formplz solve this part step by stepExplain each of the following statements, whether true or false:a. The instantaneous voltage across the capacitor lags the current by 90°.b. The instantaneous voltage across the inductor leads the current by 90°.c. The instantaneous voltage across the resistor is in phase with the current.d. The voltages across the resistor, capacitor, and inductor are not in phase.e. The RMS voltage across the combination of the three elements equals the algebraic sum of the RMS voltages across each element separately.
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