Consider the Pecewsie continuous function { f(x) = = -2 < x < -1, −1≤ x < 0, 0 < x < 2. Without determining its Fourier series, find the numbers where the Fourier series converges (i) at -2, Your Answer: (ii) at -1. Answer: (iii) at 1/2. Answer:

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Chapter2: Second-order Linear Odes
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Consider the Pecewsie continuous function
{
f(x) =
=
-2 < x < -1,
−1≤ x < 0,
0 < x < 2.
Without determining its Fourier series, find the numbers where the Fourier series converges
(i) at -2, Your Answer:
(ii) at -1. Answer:
(iii) at 1/2. Answer:
Transcribed Image Text:Consider the Pecewsie continuous function { f(x) = = -2 < x < -1, −1≤ x < 0, 0 < x < 2. Without determining its Fourier series, find the numbers where the Fourier series converges (i) at -2, Your Answer: (ii) at -1. Answer: (iii) at 1/2. Answer:
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