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Let f:C→C be a function defined as f(z)=z+iz−i for all complex numbers z≠i and zn=f(zn−1) for all n∈N. If z0=K+i and z2020=1+2020i, then the value of (1K) is |
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Answer» Let f:C→C be a function defined as f(z)=z+iz−i for all complex numbers z≠i and zn=f(zn−1) for all n∈N. If z0=K+i and z2020=1+2020i, then the value of (1K) is |
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