K K.I.L.E.R Retarded moron Veteran Mar 30, 2006 #1 http://www.mathwords.com/u/u_substitution.htm Can someone explain this to me? The idiots are pulling numbers out of their backsides.
http://www.mathwords.com/u/u_substitution.htm Can someone explain this to me? The idiots are pulling numbers out of their backsides.
S StefanS meandering Velosoph Veteran Mar 30, 2006 #2 K.I.L.E.R said: http://www.mathwords.com/u/u_substitution.htm Can someone explain this to me? The idiots are pulling numbers out of their backsides. Click to expand... Unless you can be more specific about what you don't understand, I have a pretty hard time trying to figure out your problem.
K.I.L.E.R said: http://www.mathwords.com/u/u_substitution.htm Can someone explain this to me? The idiots are pulling numbers out of their backsides. Click to expand... Unless you can be more specific about what you don't understand, I have a pretty hard time trying to figure out your problem.
X _xxx_ Banned Mar 30, 2006 #3 Once you graduated, all your certificates belong to us! Well, for maths at least...
K K.I.L.E.R Retarded moron Veteran Mar 30, 2006 #4 hupfinsgack said: Unless you can be more specific about what you don't understand, I have a pretty hard time trying to figure out your problem. Click to expand... y = 5 + x^2 du/dx = 0 + 2x Now where does 1/2 du come from?
hupfinsgack said: Unless you can be more specific about what you don't understand, I have a pretty hard time trying to figure out your problem. Click to expand... y = 5 + x^2 du/dx = 0 + 2x Now where does 1/2 du come from?
S StefanS meandering Velosoph Veteran Mar 30, 2006 #5 K.I.L.E.R said: y = 5 + x^2 du/dx = 0 + 2x Now where does 1/2 du come from? Click to expand... You're substitution functions: your u is a u(x), thus u(x)=5+x^2 -> du(x)/dx=2x -> du=2x dx -> 1/2 du=x dx which is then substituted in the original integral EDIT: minor clarification Last edited by a moderator: Mar 30, 2006
K.I.L.E.R said: y = 5 + x^2 du/dx = 0 + 2x Now where does 1/2 du come from? Click to expand... You're substitution functions: your u is a u(x), thus u(x)=5+x^2 -> du(x)/dx=2x -> du=2x dx -> 1/2 du=x dx which is then substituted in the original integral EDIT: minor clarification
D dantruon Regular Mar 31, 2006 #6 K.I.L.E.R said: y = 5 + x^2 du/dx = 0 + 2x Now where does 1/2 du come from? Click to expand... they divide it so that : du=2xdx == 1/2du=xdx which is easier to substitute back into the original equation.
K.I.L.E.R said: y = 5 + x^2 du/dx = 0 + 2x Now where does 1/2 du come from? Click to expand... they divide it so that : du=2xdx == 1/2du=xdx which is easier to substitute back into the original equation.
K K.I.L.E.R Retarded moron Veteran Mar 31, 2006 #7 Ahh thanks. I don't have to do that though? dantruon said: they divide it so that : du=2xdx == 1/2du=xdx which is easier to substitute back into the original equation. Click to expand...
Ahh thanks. I don't have to do that though? dantruon said: they divide it so that : du=2xdx == 1/2du=xdx which is easier to substitute back into the original equation. Click to expand...
C CosmoKramer Newcomer Apr 1, 2006 #8 K.I.L.E.R said: I don't have to do that though? Click to expand... You'll have to substitute dx, so however you do it (assuming you do the same u(x) substitution) it will amount to the same thing.
K.I.L.E.R said: I don't have to do that though? Click to expand... You'll have to substitute dx, so however you do it (assuming you do the same u(x) substitution) it will amount to the same thing.