How do we find the frequency response for a circuit

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SUMMARY

The discussion focuses on determining the frequency response of RLC circuits using known parameters such as resonant frequency, Q factor, and bandwidth. The recommended method involves calculating the transfer function in the frequency domain or Laplace domain by deriving the impedances of the circuit elements and algebraically computing the output-to-input voltage ratio (Vout/Vin). This approach is straightforward and leverages fundamental circuit analysis techniques.

PREREQUISITES
  • Understanding of RLC circuit components and their behavior
  • Familiarity with transfer functions in circuit analysis
  • Knowledge of frequency domain and Laplace transforms
  • Basic algebra for manipulating circuit equations
NEXT STEPS
  • Study the derivation of transfer functions for RLC circuits
  • Learn about the implications of the Q factor on circuit performance
  • Explore methods for calculating resonant frequency in various circuit configurations
  • Investigate the use of simulation tools like SPICE for analyzing frequency response
USEFUL FOR

Electrical engineers, circuit designers, and students studying circuit theory who need to analyze the frequency response of RLC circuits.

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Homework Statement



How do we find the frequency response for a circuit (RLC / transformer ckt)?

If i have its
* resonant frequency
* Q factor
* bandwidth

Homework Equations



just a general question

The Attempt at a Solution



like my other post but i have all the answers to the first parts - just need a method to find the frequency response.

thanks in advance
 
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Although I'm sure there is some shortcut way of doing it since you know those three quantities, I don't remember the intricacies of RLC circuits, so I'll just point out that the circuit is probably simple enough that you can calculate the transfer function in the frequency domain (or in the Laplace domain), by brute force, i.e. by writing down the impedances of the elements and then calculating the transfer function Vout/Vin algebraically.
 
ahhh thanks!
 

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