  Recently, authors have studied inequalities involving expectations of
selected functions viz. failure rate, mean residual life, aging intensity
function and log-odds rate which are defined for left truncated random
variables in reliability theory to characterize some well-known distributions.
However, there has been growing interest in the study of these functions in
reversed time and their applications. In the present work we consider reversed
hazard rate, expected inactivity time and reversed aging intensity function to
deal with right truncated random variables and characterize a few statistical
distributions.
