Answer: D.

Explanation:
Given: Number of chocolate chip cookies - 6
Number of peanut butter cookie = 9
Total cookies = 6+9=15
The total number of combinations of selecting 3 cookies from 15 cookies

The number of combinations to select 2 chocolate chip cookie=

The number of combinations to select 1 peanut butter cookie=

The probability that he drew 2 chocolate chip cookies and 1 peanut butter cookie=
