Answer:
The probability that they are both aces is 0.00452.
Explanation:
Consider the provided information.
Out of 52 playing card we need to select only 2.
Thus, the sample space is:

Two cards are Ace.
The number of Ace in a pack of playing card are 4 and we need to select two of them.
This can be written as:

Thus, the probability that they are both aces is:

Hence, the probability that they are both aces is 0.00452.