Consider a $10-$year deferred fully continuous whole life annuity policy issued to a life $(60).$ The

premium is payable at a constant rate $P$ continuously during the deferral period. The deferred

whole life annuity pays at an annual rate of $1000.$ You are given

$($i$){?}_{t}V$ is the benefit reserve at time $t.$

$($ii$)$ Mortality follows De Moivre's law with $=100.$

$($iii$)$ For $(60)$