- #1
Ready2GoXtr
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Homework Statement
Suppose that L is a second order linear differential operator over the interval J, that f is a function defined on J, and that the function v has the property that
Lv = f on J
(a) Show that if y = u + v and that Lu = 0 on J, then Ly = f on J
(b) Show that if Ly = f on J, then y = u + v for some u such that Lu = 0 on J
Homework Equations
None that apply
The Attempt at a Solution
Well unfortunately this one I was unable to attempt because i am not even sure what it is asking, this professor I have tends to deviate from the book.