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b) Another waveform g(t) (i.e. one rectangular pulse) is shown in Figure 3 g(t) with V₁ = 3. (i) (ii) τ τ 0 2 2 Figure 3 τ -V Calculate the Fourier transform for g(t). The amplitude spectrum of g(t) is shown in Figure 4. Explain how the amplitude spectrum depends on T. Question 4 continued Vot |G(w)| fig 4 σπι Απ 2π - τ τ τ 2π 4π 6π 0 τ τ τ (iii) Comparing the amplitude spectra of f(t) [in Q4-a)] and g(t), explain the relationship between Fourier series and Fourier transform.

b) Another waveform g(t) (i.e. one rectangular pulse) is shown in Figure 3 g(t) with V₁ = 3. (i) (ii) τ τ 0 2 2 Figure 3 τ -V Calculate the Fourier transform for g(t). The amplitude spectrum of g(t) is shown in Figure 4. Explain how the amplitude spectrum depends on T. Question 4 continued Vot |G(w)| fig 4 σπι Απ 2π - τ τ τ 2π 4π 6π 0 τ τ τ (iii) Comparing the amplitude spectra of f(t) [in Q4-a)] and g(t), explain the relationship between Fourier series and Fourier transform.

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter6: The Trigonometric Functions
Section6.5: Trigonometric Graphs
Problem 30E
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b) Another waveform g(t) (i.e. one rectangular pulse) is shown in Figure 3 g(t) with V₁ = 3. (i) (ii) τ τ 0 2 2 Figure 3 τ -V Calculate the Fourier transform for g(t). The amplitude spectrum of g(t) is shown in Figure 4. Explain how the amplitude spectrum depends on T.
Transcribed Image Text:b) Another waveform g(t) (i.e. one rectangular pulse) is shown in Figure 3 g(t) with V₁ = 3. (i) (ii) τ τ 0 2 2 Figure 3 τ -V Calculate the Fourier transform for g(t). The amplitude spectrum of g(t) is shown in Figure 4. Explain how the amplitude spectrum depends on T.
Question 4 continued Vot |G(w)| fig 4 σπι Απ 2π - τ τ τ 2π 4π 6π 0 τ τ τ (iii) Comparing the amplitude spectra of f(t) [in Q4-a)] and g(t), explain the relationship between Fourier series and Fourier transform.
Transcribed Image Text:Question 4 continued Vot |G(w)| fig 4 σπι Απ 2π - τ τ τ 2π 4π 6π 0 τ τ τ (iii) Comparing the amplitude spectra of f(t) [in Q4-a)] and g(t), explain the relationship between Fourier series and Fourier transform.
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