P and Q lie on the segment joining A(-2, -5) and B(10, 7), with AP : PB = 1 : 5 and AQ : QB = 5 : 1.
Which statement gives both points correctly?

For P with ratio 1 : 5: $x=\frac{10-10}{6}=0$ and $y=\frac{7-25}{6}=-3$, so P(0, -3). For Q with ratio 5 : 1: $x=\frac{50-2}{6}=8$ and $y=\frac{35-5}{6}=5$, so Q(8, 5). The second option attaches each ratio to the wrong point; the third uses 1 : 2 and 2 : 1 instead of 1 : 5 and 5 : 1; the last replaces Q by the midpoint (4, 1) of AB.