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M¹ denotes the inverse Mellin Transformation defined as: {M¯¹y} (x) = f(x) = 2 11 6 z¯*4(s) ds. 2πi Show the following in detail calculation: sin(sy) s+r) sin(200s) M-1 where m = ㅠ 200 1 m sin(my) 200 1+2rm cos(my) +r2m

M¹ denotes the inverse Mellin Transformation defined as: {M¯¹y} (x) = f(x) = 2 11 6 z¯*4(s) ds. 2πi Show the following in detail calculation: sin(sy) s+r) sin(200s) M-1 where m = ㅠ 200 1 m sin(my) 200 1+2rm cos(my) +r2m

Advanced Engineering Mathematics
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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M¹ denotes the inverse Mellin Transformation defined as: wwwwwwww {M¯¹p} (x) = f(x) = = Show the following in detail calculation: sin(sy) sin(200s)' s+r) M-1 1 271 / 1600 c-ico where m = π 200 ;8 = x ³p(s) ds. 1 pm sin(my) 200 1+2rm cos(my) + r2m
Transcribed Image Text:M¹ denotes the inverse Mellin Transformation defined as: wwwwwwww {M¯¹p} (x) = f(x) = = Show the following in detail calculation: sin(sy) sin(200s)' s+r) M-1 1 271 / 1600 c-ico where m = π 200 ;8 = x ³p(s) ds. 1 pm sin(my) 200 1+2rm cos(my) + r2m
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