8 show that the equivalence of norms in an equivalent relation.

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8 show that the equivalence of norms in an equivalent relation.

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Find the Fourier series of the function. F(e) = {H -k -t <x< 0 k 0<x<TE and f(x + 2) = f(x)

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R=3, M=92. Use the definition of derivative to find derivative of f(x) = (R - 4)x + (M + 2)x? (10 marks)

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Evaluate by Cauchy’s integral formula Sc 2+2)dz where C is the circle |z| = 1

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Find poles and residues at these poles of f(2)= S f(z)dz where is the circle 1z1 = 2 then use the residue theorem to eva... 查看全部

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