When you  have LOTS of  data,  you   just   count in  from   both ends     1/4 of the  way,   and 1/2  way  for the    Q2,  and 1/4    of the way  back ,  for  Q3...
but there is another trick:
If you have all the data arranged in order, then :
there will be a minimum m, and a Maximum , M
and then Q1 = (m + Q2) /2
The minimum plus the median , and then divided by two :
AND Q3 = (M + Q2 ) /2
So for your problem , the median is of course 5
and
Q1 = ( 0.1 + 5 ) /2 = 2.55
and Q3 = ( 5 +8) /2 = 6.5
      but there is another trick:
If you have all the data arranged in order, then :
there will be a minimum m, and a Maximum , M
and then Q1 = (m + Q2) /2
The minimum plus the median , and then divided by two :
AND Q3 = (M + Q2 ) /2
So for your problem , the median is of course 5
and
Q1 = ( 0.1 + 5 ) /2 = 2.55
and Q3 = ( 5 +8) /2 = 6.5
