Z0=0Z1=i+1Z2=i+1Z3=Z2ˉ+(−1)2+1=3i+3Z4=Z3ˉ+(−1)3=4−4iSo,Zn=(−1)n+1∗ni+nZ_0=0\\ Z_1=i+1\\ Z_2=i+1\\ Z_3=\bar{Z_2}+(-1)^2+1=3i+3\\ Z_4=\bar{Z_3}+(-1)^3=4-4i\\ So, Z_n = (-1)^{n+1}*ni+nZ0=0Z1=i+1Z2=i+1Z3=Z2ˉ+(−1)2+1=3i+3Z4=Z3ˉ+(−1)3=4−4iSo,Zn=(−1)n+1∗ni+n
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