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IF F(p) is HANKEL TRANSFORM f(x) then prove that d²fdx² +1x dfdx -v²x² = -p²F(p)

IF F(p) is HANKEL TRANSFORM f(x) then prove that d²fdx² +1x dfdx -v²x² = -p²F(p)IF F(p) is HANKEL TRANSFORM f(x) then prove that d²fdx² +1x dfdx -v²x² = -p²F(p)

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Title :IF F(p) is HANKEL TRANSFORM f(x) then prove that d²fdx² +1x dfdx -v²x² = -p²F(p)
Duration : 31 minutes, 57 seconds
Uploader : 💐💐 HARVESTAR CLASSES
Added On: : 20 March, 2024
Views : 25 times
Likes : 0
Source : YouTube

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WELCOME 🎉🎉🎉TO💐💐💐💐HARVESTAR CLASSES#maths #MSC FINALif F(p) is HANKEL TRANSFORM of order new(nv) of f(x) then prove that d²fdx² +1x dfdx -v²x² = -p²F(p)& provide that xf'(x)=0, xf(x)=0 then x-0 & x-♾️link - httpsyoutu.bet3e

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