channel_coding84
Junior Member level 3
Hi all,
I want to show that the follwoing integral
A_n(t)= 1/(n+1)!∫w^(n-1)(1-w)/(1+tw)dw
where the lower and upper limits are 0 and 1, respectively,
is bound by:
1/(n+1)!(1+t)<=A_n(t)<=1/n!
It would great if somebody can find some time to help me.
Added after 2 hours 14 minutes:
Can somebody send me the paper:
"Finding Bounds for Definite Integrals"
W. Vance Underhill
===================
from JSTORE
I want to show that the follwoing integral
A_n(t)= 1/(n+1)!∫w^(n-1)(1-w)/(1+tw)dw
where the lower and upper limits are 0 and 1, respectively,
is bound by:
1/(n+1)!(1+t)<=A_n(t)<=1/n!
It would great if somebody can find some time to help me.
Added after 2 hours 14 minutes:
Can somebody send me the paper:
"Finding Bounds for Definite Integrals"
W. Vance Underhill
===================
from JSTORE