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let $f(2)=frac{z}{e^{2}-1}$ (1) Find the isolated singularity of $f(z)$ and state what kind of isolated singularity it is. (2) Calculate the value of $int_{121=3 pi}

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let $f(2)=\frac{z}{e^{2}-1}$ (1) Find the isolated singularity of $f(z)$ and state what kind of isolated singularity it is. (2) Calculate the value of $\int_{121=3 \pi} f(z) d z$ using the residue theorem. CS. JG.070

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