A continuous-time periodic signal x(t), having a period t, is convolved with itself. The resulting signal is
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Answer:
convection
Explanation:
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Concept :
Any continuous time periodic signal x(t) can be represented as a discrete Fourier spectrum or as a linear combination of complex exponentials. Only periodic signals may be used with the Fourier series; but, non-periodic functions such as rectangular pulses, step functions, ramp functions, etc. can be used with the Fourier transform. By using the proper circumstances, the Fourier transform of Continuous Time signals may be produced from the Fourier series. Finding the Fourier series of a periodic function and the tendency T to infinity may be used to create the Fourier transform.
Explanation:
- A periodic function is one whose values repeat at regular intervals. Trigonometric functions, for instance, which repeat every displaystyle 2 pi radians, are examples of periodic functions.
- The Fourier transform of Continuous Time signals can be created from the Fourier series under the right conditions.
- The Fourier transform may be produced by finding the Fourier series of a periodic function and the tendency T to infinity.
- Waves, oscillations, and other periodic events are all described by periodic functions in science.
- Aperiodic refers to any function that is not periodic.
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