C Volt- meter R≤R V L This detects cars at a traffic light. Here C = 0.1 μF. R = 20 2. With no car, L = 5 mH, the frequency w is at resonance and total impedance Z = 20 2. With a car, w never changes, but L changes to 4.5 mH. Then the new Z is
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- In an L-C circuit, L=85.0 mH and C=3.20 μF. During the oscillations the maximum current in the inductor is 0.850 mA. (a) What is the maximum charge on the capacitor? (b) What is the magnitude of the charge on the capacitor at an instant when the current in the inductor has magnitude 0.500 mA?Consider an LC circuit in which L = 520 mH and C = 0.130 µF. (a) What is the resonance frequency wo? 14.53 X Your response differs from the correct answer by more than 100%. krad/s (b) If a resistance of 1.30 k is introduced into this circuit, what is the frequency of the damped oscillation X 10.25 Your response differs from the correct answer by more than 100%. krad/s (c) By what percentage does the frequency of the damped oscillations differ from the resonance frequency? 29.27 X Your response differs from the correct answer by more than 100%. % Need Help? Read It Master ItIn one measurement of the body's bioelectric impedance, values of Z = 4.92 x 10?g and o = -6.30° are obtained for the total impedance and the phase angle, respectively. These values assume that the body's resistance R is in series with its capacitance Cand that there is no inductance L. Determiñe the body's (a) resistance and (b) capacitive reactance. (a) Number i Units (b) Number i Units
- A sinusoidal voltage Av = (50.0 V)sin(130t) is applied to a series RLC circuit with L = 70.0 mH, C = 140.0 µF, and R = 46.0 N. (a) What is the impedance of the circuit? (b) What is the maximum current in the circuit? A Need Help? Read ItA sinusoidal voltage Av = 35.0 sin(100t), where Av is in volts and t is in seconds, is applied to a series RLC circuit with L = 140 mH, C = 99.0 μF, and R = 59.0 0. (a) What is the impedance (in 2) of the circuit? 105.13 Ω (b) What is the maximum current (in A)? 0.333 A (c) Determine the numerical value for w (in rad/s) in the equation / = I max rad/s 100 sin(wt - p). (d) Determine the numerical value for (in rad) in the equation i = Imax sin(wt - p). -0.9749 rad (e) What If? For what value of the inductance (in H) in the circuit would the current lag the voltage by the same angle & as that found in part (d)? H (f) What would be the maximum current (in A) in the circuit in this case? AWhat is the impedance of a series RLC circuit at resonance?(a) XL (b) XC (c) R (d) XL - XC (e) 0
- I NEED HELP WITH PARTS D-F I HAVE A-CProblem 8: An oscillating LC circuit has inductance L and capacitance C. The maximum charge on the capacitor during oscillations is qma a Part (a) Enter an expression for the charge on the capacitor, when energy is shared equally between the electric field in the capacitor and the magnetic field in the inductor. Form your expression in terms of qmax Part (b) Using the value qmax = 5 nC, find the charge on the capacitor, in nanocoulombs, when energy is shared equally between the electric field in the capacitor and the magnetic field in the inductor. Be careful with your charge units. Part (c) Enter an expression for the current through the inductor, when energy is shared equally between the electric field in the capacitor and the magnetic field in the inductor. Form your expression in terms of the inductance, L, the capacitance, C, and qmax Δ Part (d) Given the values qmax-5 nC, L 21 mH, and C 1.4 μF, find the current through the inductor, in amperes, when energy is shared equally…In an RLC series circuit, the voltage amplitude and frequency of the source are 100 V and 500 Hz, respectively, and R = 520 0, L = 0.22 H, and C = 2.8 pF. (a) What is the impedance of the circuit (in 0)? 776.8 (b) What is the amplitude of the current from the source (in A)? 0.120 A (c) If the emf of the source is given by v(t) = (100 V)sin(1,000nt), how does the current vary with time? (Use the following as necessary: t. Assume i(t) is in amps and t is in seconds. Do not include units in your answer.) i(t) = (0.129)sin(1000t – 0.64) (d) Repeat the calculations with C changed to 0.28 pF. z = 685.5 A 0 = 0.148 i(t) = (0.140) sin(1000nt – 0.58)
- In an oscillating LC circuit, the total stored energy is (4.6540x10^-1) J and the maximum charge on the capacitor is (4.139x10^-5) C. When the charge on the capacitor has decay to (3.68x10^-6) C, what is the energy stored in the inductor? Express your result in mJ with three significant figures. Note: Your answer is assumed to be reduced to the highest power possible.What is the magnitude of the impedance Z between nodes A and B with a resistance of R, a capacitance of C, and an inductance of L with the following values: w = 3600 rad/s, R = 50 M, L = 2.0 × 10-8 H, C = 12 μF. A reeer BA sinusoidal voltage Av = 37.5 sin(100t), where Av is in volts and t is in seconds, is applied to a series RLC circuit with L = 170 mH, C = 99.0 µF, and R = 52.0 02. (a) What is the impedance (in 2) of the circuit? Q (b) What is the maximum current (in A)? A (c) Determine the numerical value for w (in rad/s) in the equation i = Imax sin(wt — q). rad/s (d) Determine the numerical value for ø (in rad) in the equation i = Imax sin(wt - 4). rad (e) What If? For what value of the inductance (in H) in the circuit would the current lag the voltage by the same angle y as that found in part (d)? H (f) What would be the maximum current (in A) in the circuit in this case? A