Complete Question:
There are 10 marbles. What is the probability of drawing 2 blue marbles if the first marble is NOT placed back in the bag before the second draw.
2 yellow, 3 pink, 5 blue
Answer:

Explanation:
Given




When the first blue marble is selected, the probability is:


Since the first marble is not returned, we have the following marbles left




The probability of picking a second blue marble is:


So, the required probability is:




