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**What is Continuous Fourier transform?**

Continuous Fourier transform is a signal or function of time that decomposes into frequencies. It can be compared to the musical chords that express loudness or amplitude of the constituting notes. It is related to frequency and is a complex-value function. The amount of frequency that is present in its original platform can be presented through the absolute value of it.

In the very frequency, the phase offset of that basic sinusoid can be expressed through its complex argument. This is what we clearly discuss in details through our Continuous Fourier transform Assignment Help services.

**Basics of Continuous Fourier transform:**

- It is also known as the frequency domain representation of an original signal.
- With this, the mathematical operation associated with it and the domain representation of the frequency is referred to.
- Although unlimited to functions of times, it is known as time domain and is associated to original function domain, in order to achieve a unified language.

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**Factors associated with Continuous Fourier transform:**

- Frequency
- Amplitude
- Phase

We describe in details and with example, what the physical meaning of Continuous Fourier transform is. Depending on physical signals, we help the students understand how the spectrum of Real Signals is formed. We discuss the common conventional definitions mathematically as well as the inverse transform definitions in our Continuous Fourier transform Assignment Help services.

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