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- In an R-L series circuit, the apparent power is 560 VA, PF = 62%. Find reactive power.An R-L series circuit contains two resistors and two inductors. The resistors dissipate powers of 96 watts and 125 watts. The inductors have reactive powers of 100 VARs and 78 VARs. What is the power factor?Assume that the circuit shown in Figure 17-2 is connected to a 480-V, 60-Hz line. The inductor has an inductance of 0.053 H, and the resistor has a resistance of 12 . ET480VITZVAPFERIRR12PELILXLVARsLL0.053H FIGURE 17-2 R-L series circuit.
- 1. For the following pairs of sinusoids, determine which one leads and by how much. (a) v(t) = 10cos(4t – 90° ) and i(t) = 4 sin(4t + 70° ) (b) i(t) = 4cos(377t + 90° ) and v2 (t) = -20cos 377tWhere is fo=11.18 please help using matlabDetermine the following: a. re b. Zi c. Zo where ro is infinite d. Av where ro is infinite
- What is the V0(t) in the c rcut below. Assume Vs(t) = 10sin(2000π t)1047 Determine i, in the circuit of F 10 sin(r - 30°) Vas of right nowt this is what i have:the cos component .5 e^-jpi/4 δ(f−40)+ .5 e^-jpi/4 δ(f+40). the sin component: .5j e^-jpi/3 δ(f−45)- .5j e^-jpi/3 δ(f+45). the cosntant should be 3δ(f). and i combined it to make: x(t)= .5 e^-jpi/4 δ(f−40)+ .5 e^-jpi/4 δ(f+40) + .5j e^-jpi/3 δ(f−45)- .5j e^-jpi/3 δ(f+45)- 3δ(f). and the h(t) sinc function should turn into a rect function. then i should convolute x(t) and h(t). please let me know if my approach is correct and show the work with the final answer.