Delta functions live under integral signs, and two expressions (D1(x) and D2(x)) involving delta functions are said to be equal if
for every (ordinary) function f(x)
(a) Show that
where c is a real constant. (Be sure to check the case where c is negative.)
(b) Let θ(x) be the step function:
(In the rare case where it actually matters, we define θ(0) to be 1/2.) Show that dθ/dx = δ(x).
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