If y = (arcsin(x)) ^ 2 Prove that (i) (1 - x ^ 2) * y_{2} - x*y_{1} - 2 = 0 (ii) (1-x^2)Yn+2(2n+1)xyn+1 - n²yn = 0.
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If y = (arcsin(x)) ^ 2 Prove that (i) (1 - x ^ 2) * y_{2} - x*y_{1} - 2 = 0 (ii) (1-x^2)Yn+2(2n+1)xyn+1 - n²yn = 0.
I wasn't able to parse your question, but the HE.NET team is hard at work making me smarter.