- #1
shinobi20
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- 19
Homework Statement
Show that δ(x-x') = d/dx Θ(x-x')
Homework Equations
∫ f(x') δ(x-x') dx' = f(x)
Θ(x-x') vanishes if x-x' is negative and 1 if x-x' is positive
The Attempt at a Solution
I saw a relation of the δ function but I don't know why is it like that.
Integral of δ(x-x') from -∞ to x is 1 if x>x' and 0 if x<x'
I'm not sure how to start. Any suggestions?