consider the differential operator $D=x+d/dx$ on R. Show that D defines a linear map $D: S(R)\rightarrow S(R)$. Find nul(D), def(D).
actually I dont understand how to calculate nul and def of a function exactly
consider the differential operator $D=x+d/dx$ on R. Show that D defines a linear map $D: S(R)\rightarrow S(R)$. Find nul(D), def(D).
actually I dont understand how to calculate nul and def of a function exactly
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