Question

As shown above, a classic deck of cards is made up of 52 cards, 26 are black, 26 are red. Each color is split into two suits of 13 cards each (clubs and spades are black and hearts and diamonds are red). Each suit is split into 13 individual cards (Ace, 2-10, Jack, Queen, and King). (a) A randomly selected card from a standard 52-card deck is noted. The card is then replaced, the deck is shuffled, and a second card is selected and noted. What is the probability that both cards are Aces? Write the probability as a simplified fraction. There is a chance that two Aces are randomly selected (with replacement). (b) A randomly selected card from a standard 52-card deck is noted. The card is not put back into the deck, and a second card is selected and noted. What is the probability that both cards are Aces? Write the probability as a simplified fraction. There is a chance that two Aces are randomly selected (without replacement).

          As shown above, a classic deck of cards is made up of 52 cards, 26 are black, 26 are red. Each color is split into two suits of 13 cards each (clubs and spades are black and hearts and diamonds are red). Each suit is split into 13 individual cards (Ace, 2-10, Jack, Queen, and King).

(a) A randomly selected card from a standard 52-card deck is noted. The card is then replaced, the deck is shuffled, and a second card is selected and noted. What is the probability that both cards are Aces?

Write the probability as a simplified fraction.

There is a 
   chance that two Aces are randomly selected (with replacement).

(b) A randomly selected card from a standard 52-card deck is noted. The card is not put back into the deck, and a second card is selected and noted. What is the probability that both cards are Aces?

Write the probability as a simplified fraction.

There is a 
   chance that two Aces are randomly selected (without replacement).

$As shown above, a classic deck of cards is made up of 52 cards, 26 are black, 26 are red. Each color is split into two suits of 13 cards each (clubs and spades are black and hearts and diamonds are red). Each suit is split into 13 individual cards (Ace, 2-10, Jack, Queen, and King). (a) A randomly selected card from a standard 52-card deck is noted. The card is then replaced, the deck is shuffled, and a second card is selected and noted. What is the probability that both cards are Aces? Write the probability as a simplified fraction. There is a chance that two Aces are randomly selected (with replacement). (b) A randomly selected card from a standard 52-card deck is noted. The card is not put back into the deck, and a second card is selected and noted. What is the probability that both cards are Aces? Write the probability as a simplified fraction. There is a chance that two Aces are randomly selected (without replacement).$

Added by Ry S.

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