Answer:

Step-by-step explanation:
In a standard deck of cards, there are 52 cards, with 4 different suites (13 cards per suit)
Now, we need to know the number of cards that belong to the club suite and also the number of cards that are 6
So, let us get this
there are 13 club cards and there are 4 6's
Now, remember that the picking is without replacement
The probability of picking a club card is 13/52
Now, after picking this, we want to pick a 6
There are 51 cards left out of which we can pick 4 6's
So the probability is 4/51
The final probability value is the product of this two since we are dealing with an 'and'
We have this as:
