5. There are 10 different balls, including 2 red balls, 5 yellow balls, and 3 white balls. If getting 1 red ball scores 5 points, getting 1 yellow ball scores 1 point, and getting 1 white ball scores 2 points, then the number of ways to draw 5 balls such that the total score is greater than 10 points and less than 15 points is ( ).
(A) 90
(B) 100
(C) 110
(D) 120
5.C.

There are four scenarios for drawing different balls: red-red-white-yellow-yellow, red-red-yellow-yellow-yellow, red-white-white-white-yellow, red-white-white-yellow-yellow. The number of different ways to draw them is
$$
C_{3}^{1} C_{5}^{2} + C_{5}^{3} + C_{2}^{1} C_{3}^{3} C_{5}^{1} + C_{2}^{1} C_{3}^{2} C_{5}^{2} = 110.
$$