()"+ (2) ² & Series Representation (n+k)!K! Jie - () + of Bessel fraction of Z order m Jos + 1/2 Jale) + (1-1/2 ) m² √ (
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()"+ (2) ² & Series Representation (n+k)!K! Jie - () + of Bessel fraction of Z order m Jos + 1/2 Jale) + (1-1/2 ) m² √ (
()"+ (2) ² & Series Representation (n+k)!K! Jie - () + of Bessel fraction of Z order m Jos + 1/2 Jale) + (1-1/2 ) m² √ (2)=0 & Shos that Jalt) as geven by the Seves Representation Satisfied this differential Equat 2k+m J ) ( (2) - 12² + √_(z) = [ (²D) K & The Pare, rule of dint K=O (2²")" =^(^-2²²2²) 200
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