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i). show that if ĥ is Hesmiton oberatos in a finetion space then So , is oberatos AMsuhese n is ony tve integer = Notw Consider a fm aborce of set of fune tions $() rE (-0,400) auch that of d deal vaviable fx) > 0 Os oc-> I 00 Fox d lhit weight Sinction w(2)= 1, Determ ine 48 folbowing operators dde hermi tion, 4). d

i). show that if ĥ is Hesmiton oberatos in a finetion space then So , is oberatos AMsuhese n is ony tve integer = Notw Consider a fm aborce of set of fune tions $() rE (-0,400) auch that of d deal vaviable fx) > 0 Os oc-> I 00 Fox d lhit weight Sinction w(2)= 1, Determ ine 48 folbowing operators dde hermi tion, 4). d

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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3- i). show that if A is Hesmiton operatos in a funetion space then So, is oberator A"suhese n is ony tve intejer? Nots Consider a fn sbate of et of finetions f(c) *€ (-00gt00) such thait •·Fox a Uhit weight finction of d Jeal Variable १०) -> ০ Os OC→ I ∞. w(x)= 1, Detem ine 44 folloing operators dde hermition, 4). id doos
Transcribed Image Text:3- i). show that if A is Hesmiton operatos in a funetion space then So, is oberator A"suhese n is ony tve intejer? Nots Consider a fn sbate of et of finetions f(c) *€ (-00gt00) such thait •·Fox a Uhit weight finction of d Jeal Variable १०) -> ০ Os OC→ I ∞. w(x)= 1, Detem ine 44 folloing operators dde hermition, 4). id doos
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