1. Let
be a random sample from a uniform
distribution. Let
min
and let
max
. Show that
’ converges in probability to the vector
’ .
2. Let
and
be p-dimensional random vectors. Show that if


1. Let
be a random sample from a uniform
distribution. Let
min
and let
max
. Show that
’ converges in probability to the vector
’ .
2. Let
and
be p-dimensional random vectors. Show that if


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