[" 11.A resistor of resistance "100Omega" is connected to an "AC],[" source "varepsilon=(12V)sin(250 pi s^(-1))t." Find the energy "],[" dissipated as heat during "t=0" to "t=1*0ms" ."]

A resistor of resistance 100 Omega is connected to an AC source epsilon = (12 V) sin (250 pi s^(-1))t . Find the energy dissipated as heat during t = 0 to t = 1.0 ms .

A resistor of resistance 100 Omega is connected to an AC source epsilon = (12 V) sin (250 pi s^(-1))t . Find the energy dissipated as heat during t = 0 to t = 1.0 ms .

A resistor of resistance 100 Omega is connected to an AC source epsilon = (12 V) sin (250 pi s^(-1))t . Find the energy dissipated as heat during t = 0 to t = 1.0 ms .

A resistor of resistance 200 Omega is connected to an AC source represented as V = (20V) sin (250 pis^(-1)) t. Find the amount of heat dissipated across resistor in the time interval 0 to 1 ms .

A resistor of resistance 100 Omega is connected across an alternate power source given by V = 100 sin 3.14 t . Calculate the rms value of current and frequency of the source.

A capacitor of capacitance 2 mF and resistor of resistance 12 Ω are connected in series with voltage source V = (195 sqrt 2 (V))[sin(100 (rad)/s)t] - The average power dissipated in the circuit will be

A capacitor of capacitance 2 µF and resistor of resistance 12 Ω are connected in series with voltage source V = (195 sqrt 2 )[sin(100 (rad) / s)t] - The average power dissipated in the circuit will be

An inductor 20xx10^(-3) a capacitor 100(mu)F and a resistor 50 Omega are connected in series across a source of emf V=10 sin 314 t . Then the energy dissipated in the circuit in 20 mim is

An inductor 20xx10^(-3) a capacitor 100(mu)F and a resistor 50 Omega are connected in series across a source of emf V=10 sin 314 t . Then the energy dissipated in the circuit in 20 mim is

A series AC circuit contains an inductor (20 mH) , a capacitor (100 muF) , a resistor (50 Omega) and an AC source of 12 V, 50 Hz . Find the energy dissipated in the circuit in 1000 s .