You are playing a game with a standard deck of 52 cards. You draw a single card. If you draw an ace, the probability that you win the game is 80%. If you draw anything other than an ace, the probability that you win the game is 20%. What is the probability that you win the game?
No of aces are 4
Remaining cards are 48
Required probability is (0.8*4C1+0.2*48C1)/52C1
= 0.2461
You are playing a game with a standard deck of 52 cards. You draw a single...
you are playing a game with a standard deck of 52 cards, you draw a single card, if you draw an ace, the probability that you win the game is 80%. if you draw anything other than an ace, the probability you win the game is 20%. what is the probability that you win the game? a 1 b 0.212 c 0.50 d 0.246
6. Alicia is playing a game by drawing a card from a standard deck and replacing it. If the card is an Ace card, Alicia win $100. If it is not an Ace card, she pay $10. There are 4 Ace cards in a deck of 52 cards. What is the expected value of playing this game? A. 2.934 B.-0.572 C.-1.273 D.-1.538 E.-1.792 F.-2.682
7. Alicia is playing a game by drawing a card from a standard deck and replacing it. If the card is an Ace card, Alicia win $100. If it is not an Ace card, she pay $10. There are 4 Ace cards in a deck of 52 cards. Should Alicia play the game? A. Yes, she is expected to win money in the long term. B . No, she is expected to lose money in the long term.
You are playing a game by drawing a card from a standard deck and replacing it. If the card is a face card, you win $30. If it is not a face card, you pay $2. There are 12 face cards in a deck of 52 cards. What is the expected value of playing the game? Create a probability distribution table below to find the expected value. Create a probability distribution table below to find the expected value. x P(x)...
probability
A card is drawn randomly from a deck of ordinary playing cards. You win $10 if the card is a spade or an ace. What is the probability that you will win the game (and $10)? O 1/13 13/52 O 16/52 O 17/52 None of the above X
The following question involves a standard deck of 52 playing cards. In such a deck of cards there are four suits of 13 cards each. The four suits are: hearts, diamonds, clubs, and spades. The 26 cards included in hearts and diamonds are red. The 26 cards included in clubs and spades are black. The 13 cards in each suit are: 2, 3, 4, 5, 6, 7, 8, 9, 10, Jack, Queen, King, and Ace. This means there are four...
3. You have a standard deck of 52 playing cards. There are two colors (black and red) and four suits (spades are black, clubs are black, hearts are red, and diamonds are red). Each suit has 13 cards, in which there is an ace, numbered cards from 2 to 10, and three face cards (jack, queen, and king) a. You randomly draw and then replace a card. What's the probability it's an ace? What's the probability it's the 4 of...
If we draw a single card at random from a deck of 52 playing cards, find the probability that the card is: a) a heart or a jack. b) not a spade.
Suppose you are going to draw two cards from a standard deck of 52 cards. If you want to compute the probability that the first card is an Ace and the second card is a King, then you apply the ____ rule in probability: Select one: a. joint b. addition d. multiplication
Q2) suppose we draw a card from a deck of playing cards. (There are 52 cards in a deck) a) What is the probability that we draw a spade? B) What is the probability of getting a heart card given that it is red (heart and diamond) card?