Assume there is a variable, $h$ already associated with a positive integer value. Write the code necessary to compute the sum of the first $h$ perfect squares,

starting with $1.($A perfect square is an integer like $9,16,25,36$ that is equal to the square of another integer $($in this case $3**3,4**4,5**5,6**6$ respectively$).)$

Associate the sum you compute with the variable q$.$ For example, if $h$ is $4,$ you would assign $30$ to $q$ because the first $4$ perfect squares $($starting with $1)$ are:

$1,4,9,16$ and $30==1+4+9+16.$