athrun200 Messages 275 Reaction score 0 Thread starter Jul 22, 2011 #1 Homework Statement Homework Equations The Attempt at a Solution Can I write, say, [itex]f(x) \delta(x)=f(2)\delta(x)[/itex]? Since [itex]\delta(x)[/itex] =0 for x[itex]\neq[/itex]0 Attachments 1.jpg 54.9 KB · Views: 580
Homework Statement Homework Equations The Attempt at a Solution Can I write, say, [itex]f(x) \delta(x)=f(2)\delta(x)[/itex]? Since [itex]\delta(x)[/itex] =0 for x[itex]\neq[/itex]0
hunt_mat Homework Helper Messages 1,816 Reaction score 33 Jul 22, 2011 #2 I think you can say [itex]f(x)\delta (x-2)=f(2)\delta (x)[/itex]
athrun200 Messages 275 Reaction score 0 Jul 22, 2011 #3 hunt_mat said: I think you can say [itex]f(x)\delta (x-2)=f(2)\delta (x)[/itex] Then if x=2, left hand side will become infinity and the right hand side 0. Is it Ok?
hunt_mat said: I think you can say [itex]f(x)\delta (x-2)=f(2)\delta (x)[/itex] Then if x=2, left hand side will become infinity and the right hand side 0. Is it Ok?
Dick Science Advisor Homework Helper Messages 26,254 Reaction score 623 Jul 22, 2011 #5 athrun200 said: So what's wrong with my post in #1? The integral of [itex]f(x) \delta(x)[/itex] over x is f(0). The integral of [itex]f(2) \delta(x)[/itex] over x is f(2). So no, they aren't the same.
athrun200 said: So what's wrong with my post in #1? The integral of [itex]f(x) \delta(x)[/itex] over x is f(0). The integral of [itex]f(2) \delta(x)[/itex] over x is f(2). So no, they aren't the same.