prove that inegration of { e^z / z^2 + pi^2 }dz is equal to i/pi by Cauchy Resi

prove that inegration of { e^z / z^2 + pi^2 }dz is equal to
i/pi by Cauchy Residue Theorem.

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prove that inegration of { e^z / z^2 + pi^2 }dz is equal to i/pi by Cauchy Residue Theorem...

Then pi=3.14159... and i=sqrt(-1), I guess.I don't know if z
is a real or complex number and if there is a pole
somewhere.

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