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 so that the total score is greater than 10 points and less than 15 points is ( .
A. 90
B. 100
C. 110
D. 120
5. There are four different situations for drawing the balls: red red white yellow yellow, red red yellow yellow yellow, red white white white yellow, red white white white yellow, red white white yellow yellow. The number of different ways to draw them is
$$
C_{3}^{1} C_{25}+C_{5}^{3}+C_{2}^{1} C_{3}^{3} C_{5}^{1}+C_{2}^{1} C_{3}^{2} C_{5}^{2}=110 \text{. Therefore, the answer is C. }
$$