8). The series xDo equals2² (1!)24 (2!)?2° (3!)?(i) 'v½ (x) (ii) jo(x)9).The value of Bessel function J2 (x) in term of J1 (x) and J, (x) is(iii) x Jo (x)(iv) x J1/2 (x)(i) 2 J, (x) – x Jo (x)(ii) ÷J, (x) – Jo (x)2(iii) –, (x) – J, (x)(iv) = J, (x)Jo (x)10). The polynomial 2x² +.x + 3 in terms of Legendre polynomials is 9).The value of Bessel function J2 (x) in term of J¡ (x) and Jo (x) is(i) 2 J, (x) – x J (x)(ii) *J, (x) – Jo (x)(iii) –J, (x) – J, (x)(iv) – J, (x) – Jo (x)10). The polynomial 2r² +x + 3 in terms of Legendre polynomials is

8) xj0(x) Option ( iii) j0(x) =1-x222+x42242-x6224262+...xj0(x) =x-x322+x52242-x7224262+....…

8). The series x 0 equals 2² (1!) 2* (2!)? 2° (3!)? (i) 'v½ (x) (ii) jo(x) (iii) x Jo (x) (iv) x J/2 (x) 9).The value of Bessel function J2 (x) in term of Ji (x) and Jo (x) is (i) 2 J, (x) – x J (x) (ii) J, (x) – Jo (x) (ii) ² 1, (x) – 2 1, (x) (iv) – J, (x) – Jo (x) Jo (x)

8). The series x 0 equals 2² (1!) 2* (2!)? 2° (3!)? (i) 'v½ (x) (ii) jo(x) (iii) x Jo (x) (iv) x J/2 (x) 9).The value of Bessel function J2 (x) in term of Ji (x) and Jo (x) is (i) 2 J, (x) – x J (x) (ii) J, (x) – Jo (x) (ii) ² 1, (x) – 2 1, (x) (iv) – J, (x) – Jo (x) Jo (x)

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

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