E[X]E[exp(-at)] >= E[X*exp(-at)]?
- From: Yecloud <yecloud@xxxxxxxxx>
- Date: Thu, 04 Oct 2007 08:50:09 -0700
Hi, all,
Suppose X>=0, t>=0 are random variables with arbitrary distributions
and a > 0, do we have
E[X]E[exp(-at)] >= E[X*exp(-at)]?
Thanks,
Cloud
.
- Follow-Ups:
- Re: E[X]E[exp(-at)] >= E[X*exp(-at)]?
- From: se16
- Re: E[X]E[exp(-at)] >= E[X*exp(-at)]?
- Prev by Date: Re: Two results of set geometry
- Next by Date: Re: Two results of set geometry
- Previous by thread: Reference needed
- Next by thread: Re: E[X]E[exp(-at)] >= E[X*exp(-at)]?
- Index(es):