3. Use the Cauchy product of infinite series to verify the identity : z(z2+1)ez=z1+1−21z−65z2+…(0<∣z∣<1)
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3. Use the Cauchy product of infinite series to verify the identity : z(z2+1)ez=z1+1−21z−65z2+…(0<∣z∣<1)
3. Use the Cauchy product of infinite series to verify the identity : z(z2+1)ez=z1+1−21z−65z2+…(0<∣z∣<1)
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