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In an LC circuit, at time zero, there is a non-zero charge in the capacitor and...
TASK (i): Find time-domain equations for a parallel LC resonant circuit An LC resonant circuit is...
TASK (i): Find time-domain equations for a parallel LC resonant circuit An LC resonant circuit is sometimes referred to as an LC-tank or tuned circuit. It is made up of two components: an inductor (L) and a capacitor (C), hence the name. CAPACITOR 4 e V - + V - Figure 1: Capacitor symbol The charge on a capacitor is proportional to the voltage across it, the constant of proportionality being the capacitance C, measured in Farads (F). Since current...
4) An ideal LC circuit comprises an ideal inductor having inductance L, a capacitor having capacitance...
4) An ideal LC circuit comprises an ideal inductor having inductance L, a capacitor having capacitance C, and a switch. The circuit does not include a battery nor does it include any resistance The switch is initially open and the initial charge on the capacitor is Qo. At time t o the switch is closed. Determine expressions (L, C, Qo) for the i) charge on the capacitor, and ii) the current flowing through the circuit at the following times: a)...
The frequency of oscillation of the LC circuit in the figure is 200 kHz. At time t=0 the upper capacitor plate has...
The frequency of oscillation of the LC circuit in the figure is 200 kHz. At time t=0 the upper capacitor plate has its maximum positive charge. Select True or False for all statements. At t 2.50 us, the current is zero. At t-5.00 us, the current is maximum. At t 1.25 us, half the energy is stored in the capacitor, half in the inductor. At t-1.25 us, the charge on the lower plate has its maximum positive value. At t...
3) An ideal LC circuit comprises an ideal inductor having inductance L, a capacitor having capacitance...
3) An ideal LC circuit comprises an ideal inductor having inductance L, a capacitor having capacitance C, and a switch. The circuit does not include a battery nor does it include any resistance. The switch is initially open and the initial charge on the capacitor is Qo. The switch is closed at time 1-0. Show that the charge, 4, on the capacitor is given by the time dependent function 9(t) = Qocos(at) where o is given by W= Hint: Apply...
An LC circuit (as shown to the right) has an inductance of 20 mH and a...
An LC circuit (as shown to the right) has an inductance of 20 mH and a capacitance of 5.0 mu F. At time t = 0 the charge on the capacitor is 3.0 mu C and the current in the circuit is 7.0 mA. The total energy in the LC circuit is: 4.1 10^-7 J. 4.9 10^-7J. 9.0 10^-7J. 1.4 10^-6J. 2.8 10^-6J.
2. An ideal inductor with inductance L and an ideal capacitor with capacitance C are connected...
2. An ideal inductor with inductance L and an ideal capacitor with capacitance C are connected in series with a battery with voltage and a switch. Att 0 the switch is closed. In this scenario, the charge on the capacitor will oscillate sinusoidally but will have a DC offset. It can be expressed in general using three parameters (Ao, Ai, and A2) with the following. q(t) AA cos(ut)A2 sin(ut) where wis the natural frequency of the circuit. Note also that...
The charge on the capacitor in an LC circuit is 30% of the maximum stored charge....
The charge on the capacitor in an LC circuit is 30% of the maximum stored charge. 1) Calculate the ratio of the energy stored in the capacitor compared to the total energy in both the inductor and the capacitor.
Find the maximum charge on the capacitor of an LC circuit if the maximum current is...
Find the maximum charge on the capacitor of an LC circuit if the maximum current is 12.0A, the inductance is 0.04H, and the capacitance is 100uF. Select one: O a. 24,000uC o b. 20,000 C c. 4,400°C O d. 16,000 C o e. 12,000°C f. 8,000uc
5. The time-varying voltage between capacitor plates in LC circuit where L=7,2 mH is given by...
5. The time-varying voltage between capacitor plates in LC circuit where L=7,2 mH is given by u(t)=80sin(27001), where u is in volts, t - in seconds; a) at what time after t=0 does the voltage reach its maximum value? b) what is the total energy of the circuit? c) what is the capacitance, C?
31 5 WA.035 Tutorial My Att-O, the current and charge in an oscilating LC circuit are...
31 5 WA.035 Tutorial My Att-O, the current and charge in an oscilating LC circuit are 6.20 ma and 470ǐc, respetiven, and the tap-ctor s maximum charge in the capacitor if L-22.0 mH and C-7.70 are 6.20 mA and 4,70 uC, respectively, and the capacitor is charging. Determine the maximum current in the inductor and 1.51 I what is the energy stored in the capacitor? What is the energy stored in the inductor? How is energy stored in the capacitor...
TASK (i): Find time-domain equations for a parallel LC resonant circuit An LC resonant circuit is sometimes referred to as an LC-tank or tuned circuit. It is made up of two components: an inductor (L) and a capacitor (C), hence the name. CAPACITOR 4 e V - + V - Figure 1: Capacitor symbol The charge on a capacitor is proportional to the voltage across it, the constant of proportionality being the capacitance C, measured in Farads (F). Since current...
4) An ideal LC circuit comprises an ideal inductor having inductance L, a capacitor having capacitance C, and a switch. The circuit does not include a battery nor does it include any resistance The switch is initially open and the initial charge on the capacitor is Qo. At time t o the switch is closed. Determine expressions (L, C, Qo) for the i) charge on the capacitor, and ii) the current flowing through the circuit at the following times: a)...
The frequency of oscillation of the LC circuit in the figure is 200 kHz. At time t=0 the upper capacitor plate has its maximum positive charge. Select True or False for all statements. At t 2.50 us, the current is zero. At t-5.00 us, the current is maximum. At t 1.25 us, half the energy is stored in the capacitor, half in the inductor. At t-1.25 us, the charge on the lower plate has its maximum positive value. At t...
3) An ideal LC circuit comprises an ideal inductor having inductance L, a capacitor having capacitance C, and a switch. The circuit does not include a battery nor does it include any resistance. The switch is initially open and the initial charge on the capacitor is Qo. The switch is closed at time 1-0. Show that the charge, 4, on the capacitor is given by the time dependent function 9(t) = Qocos(at) where o is given by W= Hint: Apply...
An LC circuit (as shown to the right) has an inductance of 20 mH and a capacitance of 5.0 mu F. At time t = 0 the charge on the capacitor is 3.0 mu C and the current in the circuit is 7.0 mA. The total energy in the LC circuit is: 4.1 10^-7 J. 4.9 10^-7J. 9.0 10^-7J. 1.4 10^-6J. 2.8 10^-6J.
2. An ideal inductor with inductance L and an ideal capacitor with capacitance C are connected in series with a battery with voltage and a switch. Att 0 the switch is closed. In this scenario, the charge on the capacitor will oscillate sinusoidally but will have a DC offset. It can be expressed in general using three parameters (Ao, Ai, and A2) with the following. q(t) AA cos(ut)A2 sin(ut) where wis the natural frequency of the circuit. Note also that...
Find the maximum charge on the capacitor of an LC circuit if the maximum current is 12.0A, the inductance is 0.04H, and the capacitance is 100uF. Select one: O a. 24,000uC o b. 20,000 C c. 4,400°C O d. 16,000 C o e. 12,000°C f. 8,000uc
5. The time-varying voltage between capacitor plates in LC circuit where L=7,2 mH is given by u(t)=80sin(27001), where u is in volts, t - in seconds; a) at what time after t=0 does the voltage reach its maximum value? b) what is the total energy of the circuit? c) what is the capacitance, C?
31 5 WA.035 Tutorial My Att-O, the current and charge in an oscilating LC circuit are 6.20 ma and 470ǐc, respetiven, and the tap-ctor s maximum charge in the capacitor if L-22.0 mH and C-7.70 are 6.20 mA and 4,70 uC, respectively, and the capacitor is charging. Determine the maximum current in the inductor and 1.51 I what is the energy stored in the capacitor? What is the energy stored in the inductor? How is energy stored in the capacitor...
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