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Can we please continue with the questions: If the instantaneous value of a voltage in an...

Can we please continue with the questions:

If the instantaneous value of a voltage in an AC circuit of the communication system (at any time t seconds) is given by V= 142sin(8πt-0.125π) volts, determine:

f. Voltage at t=10ms

g.Time when voltage reaches 100volts

h. Time when voltage is maximum

i. Sketch one cycle of the waveform

j. Given that the voltage waveform can also be represented as V=Rsin(ωt+θ), use compound angle identities to resolve the resultant voltage waveform into its two component waveforms: asinωt and bcosωt.

k. In another circuit the voltage, V is made up of two components v1 = (A/3)Sin(t) and v2 = (A/2)Cos(t). Sketch the two component waveforms and the resulting waveform V= (A/3)Sin(t) + (A/2)Cos(t) on the same axes and estimate from your graph the equation of the combined waveform. Also analytically calculate, showing all your working, the parameters (R&θ) of the equation of the combined waveform if represented as V=Rsin(Ѡt+θ), giving θ in radians.

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Answer #1

solution t. The instantaneous value of vollage es given by = 142sin (8TTE - 0.125 T) volts when t= 10ms. = 10x10 3 see V= 142h. The maximum voltage is 142 v. Hence 142 = 142 sin ( 8 Tit - 0.125 TT) 1 = sin (8TTt - 0.125 IT) :. (8177 - 0.1257) = sintThe time period of ware es- T= 2T here was T = sec i. T= 0.25 see. = 250 msee 162v = 142 sin (STTA) = 142 sin (87t- 0.125TT)

This are the calculated values for given instantaneous values of voltage in the question.

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