Solution
1.
The probability that it is a red card.
Total number of red cards (required outcomes)= 26
Total number of cards or sample space = 52

2)
Total number of face cards (required outcomes)= 12
Total number of cards or sample space = 52

3)
The probability that it is a red or a face card
= probability that it is a red or a face card - probability that it is a red or a face card
