Let \(S=0\).

Pick a random real number \(k\) from a uniform distribution on \([0,1]\). Then add \(k\) to \(S\): if \(S<1\) then repeat the process and add another number. If \(S\ge1\) then the process ends.

What is the expected value of \(S\)?

×

Problem Loading...

Note Loading...

Set Loading...