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Series Parallel **RLC** **Circuit** MCQ. 1. When a sinusoidal voltage is applied across R - L series **circuit** having R = XL, the phase angle will be. 2. An ac source of 200 V RMS supplies active power of 600 W and reactive power of 800 VAR. The RMS current drawn from the source is. 3.

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The following is the formula for calculating the resonance frequency of an **RLC circuit** f = 1/[2π x √(L x C)] The natural frequency is the **RLC circuit's** initial characteristic number. The Q- **factor** is the second. The **circuit's** Q- **factor** defines how good it is.

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In an ideal series **RLC** **circuit** (Also in a (TRF) tuned radio frequency receiver) the **Quality** " Q" **factor** is Q = (1/R) x (√ (L/C) = ω 0 L/R It is clear from the above equation that the larger the Series Resistance, the smaller the "Q" **factor** **of** the **Circuit** i.e., the more energy lost and the wider bandwidth.

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user129412 Asks: External **quality factor** of an **RLC circuit** capacitively coupled to a feedline I have an inductor coupled via coupling capacitance C_c to a transmission line with impedance Z_L. Given that the inductor has some internal losses and a capacitance, I imagine that for all intents.

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A series **RLC circuit** has a resonance frequency of 1 kHz and a **quality factor** Q = 50. If R and L are doubled and C is kept same, the new Q of the **circuit** is? (a) 25.52 (b) 35.35 (c) 45.45 (d) 20.02 The question was posed to me in a job interview.

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It is defined as, resistance to the reactance of reactive element. The **quality** **factor** Q is also defined as the ratio of the resonant frequency to the bandwidth. Q = f r B W. For parallel **RLC** **Circuit** Q 1 = R C L. For Series **RLC** **Circuit** Q 2 = 1 **R L C**. Download Solution PDF. India’s #1 Learning Platform..

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This page is a web application that design a **RLC** low-pass filter. Use this utility to simulate the Transfer Function for filters at a given frequency, damping ratio ζ, Q or values of R, L and C. The response of the filter is displayed on graphs, showing Bode diagram, Nyquist diagram, Impulse response and Step response. Sample calculation.

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It is defined as, resistance to the reactance of reactive element. The **quality** **factor** Q is also defined as the ratio of the resonant frequency to the bandwidth. Q = f r B W. For parallel **RLC** **Circuit** Q 1 = R C L. For Series **RLC** **Circuit** Q 2 = 1 **R L C**. Download Solution PDF. India’s #1 Learning Platform..

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- If the resonant frequency in a series
**RLC****circuit**is 50kHz along with a bandwidth of 1kHz, find the**quality****factor**. A. 5 B. 50 C. 100 D. 500. Show Explanation. ... The power**factor**for a series**RLC****circuit**in resonance condition is always unity because the current is in phase with the voltage under resonance condition. - I am looking for a way to calculate the
**quality****factor**in arbitrary**RLC****circuits**not just standart series or parallel**circuits**. It would be great, if anybody could provide a formula and some further readings. As asked for, here are two examples of my interest: simulate this**circuit**– Schematic created using CircuitLab - Q
**Factor**of Series**RLC Circuits**A simple**RLC circuit**— series or paral-lel — can be used as a resonator. We will first consider the series**RLC**configuration. Here we are interested in the Q**factor**at reso-nance and at other frequencies. The impedance Z of the**RLC circuit**shows zero reactance at resonance. Then clearly Equation 1 cannot be ... - Given a series
**RLC circuit**with the value use above wee the input is step input that is: R= 5ohms, L =1h, C =220uF, ut =1**Quality factor**(Q): Damping**factor**( ): Phase Margin .973466o The formular for manual calculations are shown in Table 5. - An
**RLC circuit**is an electrical**circuit**consisting of a resistor (R), an inductor (L), and a capacitor (C), connected in series or in parallel. The name of the**circuit**is derived from the letters that are used to denote the constituent components of this**circuit**, where the sequence of the components may vary from**RLC**. The**circuit**forms a harmonic oscillator for current, and