$int ^infty_0 frac{log (1+t)}{(t+a)^2}e^frac{-t}{b}dt$
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A question about integration
find the the integral of $int ^infty_0 frac{log (1+t)}{(t+a)^2}e^frac{-t}{b}dt$
can some help me to how to find this integral please thank you very much
real-analysis integration
asked Nov 14 at 10:36
learner
857
add a comment |
up vote
-2
down vote
favorite
A question about integration
find the the integral of $int ^infty_0 frac{log (1+t)}{(t+a)^2}e^frac{-t}{b}dt$
can some help me to how to find this integral please thank you very much
real-analysis integration
asked Nov 14 at 10:36
learner
857
What have you tried so far? What do we know about a and b?
– Stockfish
Nov 14 at 10:40
I suppose you want to assume that $a,b$ are both positive.
– uniquesolution
Nov 14 at 10:41
1
For $a=1$, there is an analytical solution (I am sure that you will not enjoy it). This seems to be a good candidate for numerical integration.
– Claude Leibovici
Nov 14 at 10:54
add a comment |
up vote
-2
down vote
favorite
up vote
-2
down vote
favorite
A question about integration
find the the integral of $int ^infty_0 frac{log (1+t)}{(t+a)^2}e^frac{-t}{b}dt$
can some help me to how to find this integral please thank you very much
real-analysis integration
asked Nov 14 at 10:36
learner
857
A question about integration
find the the integral of $int ^infty_0 frac{log (1+t)}{(t+a)^2}e^frac{-t}{b}dt$
can some help me to how to find this integral please thank you very much
real-analysis integration
real-analysis integration
asked Nov 14 at 10:36
learner
857
asked Nov 14 at 10:36
learner
857
asked Nov 14 at 10:36
learner
857
asked Nov 14 at 10:36
learner
857
asked Nov 14 at 10:36
learner
857
857
What have you tried so far? What do we know about a and b?
– Stockfish
Nov 14 at 10:40
I suppose you want to assume that $a,b$ are both positive.
– uniquesolution
Nov 14 at 10:41
1
For $a=1$, there is an analytical solution (I am sure that you will not enjoy it). This seems to be a good candidate for numerical integration.
– Claude Leibovici
Nov 14 at 10:54
add a comment |
What have you tried so far? What do we know about a and b?
– Stockfish
Nov 14 at 10:40
I suppose you want to assume that $a,b$ are both positive.
– uniquesolution
Nov 14 at 10:41
1
For $a=1$, there is an analytical solution (I am sure that you will not enjoy it). This seems to be a good candidate for numerical integration.
– Claude Leibovici
Nov 14 at 10:54
What have you tried so far? What do we know about a and b?
– Stockfish
Nov 14 at 10:40
What have you tried so far? What do we know about a and b?
– Stockfish
Nov 14 at 10:40
I suppose you want to assume that $a,b$ are both positive.
– uniquesolution
Nov 14 at 10:41
I suppose you want to assume that $a,b$ are both positive.
– uniquesolution
Nov 14 at 10:41
1
1
For $a=1$, there is an analytical solution (I am sure that you will not enjoy it). This seems to be a good candidate for numerical integration.
– Claude Leibovici
Nov 14 at 10:54
For $a=1$, there is an analytical solution (I am sure that you will not enjoy it). This seems to be a good candidate for numerical integration.
– Claude Leibovici
Nov 14 at 10:54
add a comment |
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What have you tried so far? What do we know about a and b?
– Stockfish
Nov 14 at 10:40
I suppose you want to assume that $a,b$ are both positive.
– uniquesolution
Nov 14 at 10:41
1
For $a=1$, there is an analytical solution (I am sure that you will not enjoy it). This seems to be a good candidate for numerical integration.
– Claude Leibovici
Nov 14 at 10:54