If x= sin(1/a log y ) or if y=e^a{sin}^-1 x, show that (1-x^2)yn+2-(2n+1)xyn+1-(n^2+a^2)yn=0 math

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x=sin⁡(1/a log y) or y=e^(a sin^(-1)⁡x, Show that(1-x^2 ) y_(n+2)-(2n+1)xy_(n+1)-(n^2+a^2 ) y_n=0 x=sin⁡(1/a log y) or y=e^(a sin^(-1)⁡x, Show that(1-x^2 ) y_(n+2)-(2n+1)xy_(n+1)-(n^2+a^2 ) y_n=0
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Leibnitiz Theorem | If y=(sin^-1x)^2 prove that (1-x^2)yn+2+(2n+1)xyn+1+(n^2)yn=0 Leibnitiz Theorem | If y=(sin^-1x)^2 prove that (1-x^2)yn+2+(2n+1)xyn+1+(n^2)yn=0
Value Of x + y + z From sin^(-1) x + sin^(-1) y + sin^(-1) z = 3pi/2 Value Of x + y + z From sin^(-1) x + sin^(-1) y + sin^(-1) z = 3pi/2
If y= e^asin^-1x , prove that (1-x²)yn+2-(2n+1)xyn+1-(n²+a²)yn= 0. Hence find yn at x= 0 If y= e^asin^-1x , prove that (1-x²)yn+2-(2n+1)xyn+1-(n²+a²)yn= 0. Hence find yn at x= 0
If y = e^sin-1 x, prove that (1-x^2)yn+2 - (2n+1)yn+1 - (m^2+n^2)yn=0. Hence find yn for x=0 || #24 If y = e^sin-1 x, prove that (1-x^2)yn+2 - (2n+1)yn+1 - (m^2+n^2)yn=0. Hence find yn for x=0 || #24
x=sin(logy/a)show that(1-x^2)yn+2-(2n+1)XYn+1-(n^2-a^2)Yn=0 by leibnitz theorem x=sin(logy/a)show that(1-x^2)yn+2-(2n+1)XYn+1-(n^2-a^2)Yn=0 by leibnitz theorem