A simple deck of cards!
Situations!
Shuffled!
100

How many non-black cards are present in a standard deck of cards? 

26

100

What is the probability of drawing an Ace card from a deck of cards with 2 jokers added in?

4/54

100

A deck of card is shuffled and the top card is revealed. What is the probability that the top card is a card of diamond suit?

4/52

200

If we replace all cards that are multiples of 5 with the same number of King cards, how many face cards will we have in the new deck?

Total number of cards which are multiples of 5 = 8 (cards 5 & 10)

Total number of face cards in new deck = 4 jacks + 4 queens + 12 Kings = 20 face cards.

200

A card is drawn from the deck and kept away. It is a Queen of diamonds.

Another card is drawn from the remaining deck. What is the probability that it is a red colour Queen? 

One red coloured queen is already taken out of the deck. Now there is only one red queen (heart) remaining in the deck of 51 cards.

=> Probability = 1/51

200

2 cards have been drawn from the deck of cards. Both of them are Aces of black suits (spade and club). A third card is drawn from the remaining deck. What is the probability that - 

a. third card is also an Ace?

b. third card is also of black suit?

a. 2/50

b. 24/50

300

Between the two choices, which one has the highest probability? 

(don't consider face cards for any number).

a. Drawing a prime number card.

b. Drawing a number less than 5.

c. Drawing an even number card.


a. 16/52

b. 16/52

c. 20/52 (Highest)

300

You are playing a game of cards with a friend. He draws a 9 card. It is your turn to draw a card from the remaining deck. You'll win only if you draw a higher card. 

What is the probability that you'll not lose?

Higher cards = 10, Jack, Queen, King

Probability of winning = (4*4)/51 = 16/51

You'll tie if you draw one of the remaining three cards of 9. 

Probability of tie = 3/51

Total probability of not losing = 16/51 + 3/51 = 19/51

300

A card is drawn from a well shuffled deck of cards. What is the probability that the card is neither a spade nor a jack?

Spade cards = 13 (including one Jack)

Jacks = 3 (one is already counted in spades) 

Total remaining cards = 52 - 16 = 36

Probability = 36/52 = 9/13