In the xOy system, consider the points An(n,n3) with n∈N∗ and the point B(0,1). Prove thata) for any positive integers k>j>i≥1, the points Ai,Aj,Ak cannot be collinear.
b) for any positive integers ik>ik−1>…>i1≥1, we have
μ(Ai1OB)+μ(Ai2OB)+⋯+μ(AikOB)<2π
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