a) Prove that pointwise on (-, ) and uniformly on any [a, b] (-n, ). b)
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pointwise on (-Ï€, Ï€) and uniformly on any [a, b] Š‚ (-n, Ï€).
b) Prove that
uniformly on [-π, π].
c) Find a value for
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2 4 cos(2k-1)x k=1 (2k 1) k=1
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a By Example 148 this is the Fourier series of x Hence by Theorem 1429 a...View the full answer
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