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Laplace Transform of Periodic Signals | Laplace Transform | Signals and Systems Problem 1

1.4K views
•
June 22, 2019
by
Ekeeda
YouTube video player
Laplace Transform of Periodic Signals | Laplace Transform | Signals and Systems Problem 1

TL;DR

This video explains how to find the Laplace transform of a periodic signal by only considering the first period.

Transcript

click the bell icon to get latest videos from equator hello friends and today's topic is in new one we are going to find out a Laplace transform periodic signals and this was the first numerical but for but before moving to problem number one there is one thing that you should know before solving or while solving numerical sylheti to periodic signa... Read More

Key Insights

  • ⌛ Periodic signals can be represented by functions that repeat themselves after a certain time interval.
  • 📡 To find the Laplace transform of a periodic signal, it is enough to consider the Laplace transform of the first period.
  • ❓ The Laplace transform of the first period can be obtained by integrating the function within that period.

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Questions & Answers

Q: What is a periodic signal?

A periodic signal is a function that repeats itself after a certain time interval or period.

Q: Why is it not necessary to find the Laplace transform of the whole periodic signal?

Since the function value within the first period repeats itself, finding the Laplace transform of the first period is sufficient to determine the transform of the entire signal.

Q: How can the Laplace transform of the first period be obtained?

The Laplace transform of the first period can be obtained by integrating the function within the first period and applying the appropriate formula.

Q: What is the formula for the Laplace transform of a periodic signal?

The Laplace transform of a periodic signal is given by the Laplace transform of the first period divided by (1 - e^(-sT)), where T is the time period.

Summary & Key Takeaways

  • The Laplace transform of a periodic signal can be found by analyzing the first period only.

  • The function value within the first period repeats itself after a time interval.

  • The Laplace transform of the first period is sufficient to determine the transform of the entire periodic signal.


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