In Problems 1–6 find the Fourier
2.
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Differential Equations with Boundary-Value Problems (MindTap Course List)
- 4. Find the Fourier Transform of the given function: (2x – 3, 0 3/2arrow_forwardProblem 4: Consider the set of polynomials {2+t, 1 – 5t}. Let p,(t) = 2 + t and P2(t) = 1 – 5t. Let B = {2+t, 1 – 5t}.arrow_forwardIn Problems 31–34, find the complex zeros of each polynomial function f1x). Write f in factored form.arrow_forwardQ.3. Find the fourier expansion for the function whose definitionarrow_forward8. Find the function whose Fourier sine transform is the following function. S[u] = 2 0 x = [1, 2], x = (2,3] otherwise.arrow_forwardSuppose solving an equation by Laplace transform results in 4 (s+ 18) Y(s) (s +9)² * Evaluate y(0).arrow_forward3. Analyse harmonically the data given below and Express y in Fourier series up to second harmonic 2п 3 3 3 3 y 1.0 1.4 1.9 1.7 1.5 1.2 1.0arrow_forward(1) 3. 3 Z = 6x, X2 + X, + X, + 106 find the endpcints of the functionarrow_forwardQuestion 1. If the Fourier transform of = {² f(t) = 2 1< t <3 0 elsewhere is F(w), express the Fourier transform of 12 0 < t < 2 elsewhere g(t) = {1² = Enter A: Enter b: as G(w) Ae-jbw F(w). =arrow_forward1. For each of the following transforms, you are asked to find the original signal in the time domain. In each case, state which property of the Transform you are using. 3+s - s? 4 f(s) = (2s + 1)3* ŷ(s) –2(s+4) – e-6(s+})). s+ î(s)arrow_forward9. Show the Complex Fourier Integral Transform (Fourier transform) of the function defined below f(t) = {4 (4 for 0 < t < 1 elsewhere is given by A etw/2 sin () where A is an expression to be determined where the use of any trigonometric or exponential identities needs to be clearly shown and derived.arrow_forwardarrow_back_iosSEE MORE QUESTIONSarrow_forward_iosRecommended textbooks for you
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