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The network function (s2 + 8s +15)/(s2 + 6s + 8) is
  • a)
    RL admittance
  • b)
    RC admittance
  • c)
    LC admittance
  • d)
    All of the mentioned
Correct answer is option 'A'. Can you explain this answer?
Verified Answer
The network function (s2+ 8s +15)/(s2+ 6s + 8) isa)RL admittanceb)RC a...
The singularity nearest to origin is a pole. So it may be a RL admittance or RC impedance function.
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Most Upvoted Answer
The network function (s2+ 8s +15)/(s2+ 6s + 8) isa)RL admittanceb)RC a...
Understanding the Network Function
The given network function is represented as:
- H(s) = (s² + 8s + 15) / (s² + 6s + 8)
This function can provide insights into the nature of the circuit it represents.
Analyzing the Numerator and Denominator
- Numerator: s² + 8s + 15
- The numerator indicates the system's zeros, which can influence the response of the network.
- Denominator: s² + 6s + 8
- The denominator represents the poles, which are critical for determining the stability and type of the network.
Identification of Circuit Type
To classify the network function, we need to consider the following:
- RL Admittance:
- A network function is classified as RL admittance if it has a form where the numerator contains terms indicative of inductive behavior (like s²), which represents energy storage in inductors.
- RC Admittance:
- An RC admittance function would typically display capacitive characteristics.
- LC Admittance:
- An LC admittance would generally show both inductive and capacitive characteristics.
Conclusion
Given that the numerator (s² + 8s + 15) indicates an inductive characteristic and the denominator (s² + 6s + 8) supports stability with respect to inductive elements, this network function is classified as:
- RL Admittance
Thus, the correct answer is option 'A'. This classification is based on the presence of inductive behavior in the system's response, which aligns with the characteristics of RL circuits.
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