Question

A standard deck of cards contains 4 suits (Hearts, Diamonds, Spades, and Clubs) each containing 13 ranks (Ace, 2, 3, 4, 5, 6, 7, 8, 9, 10, Jack, Queen, King) for a total of 52 cards.

In a typical game of poker, you are dealt five cards (without replacement) from a deck of 52 cards. How many Full Houses are possible?

(A full house is a hand consisting of three of one rank and two of another. For instance, three kings and two aces. First, find how many three-of-a-kinds you can get. Then, multiply your result by how many pairs are left. Don't forget: there are 13 different ranks.)

Answer #1

A deck of cards has 52 cards with 4 suits (Hearts, Diamonds,
Spades, and Clubs) and 13 cards in each suit (Ace thru 10, Jack,
Queen, and King; the last three are considered face cards). A card
is drawn at random from a standard 52-card deck. What
is the probability that the card is a number card given the card is
black (Spades and Clubs)?
Group of answer choices
6/26
1 - 10/26
20/52
10/13

A deck of cards consists of 4 suits (clubs, spades, diamonds,
hearts), each suit consisting of 13 values (ace, 2, 3, 4, 5, 6, 7,
8, 9, jack, queen, king). Four people are playing a game of cards
and they are each dealt 13 cards randomly. We say that each person
is dealt a hand of 13 cards. A suit distribution for a particular
hand is a set of four integers, adding up to 13. How many possible
hands are...

1.A standard poker deck has 52 cards, in four suits (clubs,
diamonds, hears, spades) of thirteen denomination each (2, 3, ...,
10, Jack, Queen, King, Ace, in ascending order). A poker hand
consists of 5 unordered cards. a. How many different poker hands
are possible? (1 point)
b. When drawing 5 cards at random from a poker deck, what is the
probability of drawing two Hearts and a three Spades? (1 point)
2. Five students are to be sampled from...

A deck of playing cards has 52 cards. There are four suits
(clubs, spades, hearts, and diamonds). Each suit has 13 cards.
Jacks, Queens, and Kings are called picture cards. Suppose you
select three cards from the deck without replacement.
a. Find the probability of getting a heart only on your second
card. Round answer to three decimal places
b Find the probability of selecting a Jack and a heart . Round
answer to three decimal places.
c. Find the...

Suppose you choose 5 cards from a standard 52-card deck (with 13
hearts, 13 spades, 13 clubs and 13 diamonds). How many different
choices of cards are possible if a. you can choose any 5 cards from
the deck? b. all 5 cards must be hearts? c. you must choose four
kings and one queen? d. you must choose 3 kings and no queens? e.
you must choose at least 1 king and at least 2 aces?

Consider a regular deck of 52 cards with 4 suits (diamonds,
hearts, clubs, and spades) of 13 cards each
(valued 1, 2, . . . , 10, J, Q, K).
What is the probability of drawing 4 consecutive diamonds? (also
consecutive in number)

Probabilities with a deck of cards. There are 52 cards in a
standard deck of cards. There are 4 suits (Clubs, Hearts, Diamonds,
and Spades) and there are 13 cards in each suit. Clubs/Spades are
black, Hearts/Diamonds are red. There are 12 face cards. Face cards
are those with a Jack (J), King (K), or Queen (Q) on them. For this
question, we will consider the Ace (A) card to be a number card
(i.e., number 1). Then for each...

In a standard deck of 52 playing cards there are 4 suits: clubs,
diamonds, hearts, and spades. To play a game, four players are each
dealt 13 cards, one at a time, from the deck.
Identify the correct experiment,
trial, and outcome below:
Select all that apply:
The experiment is dealing a card.
The experiment is identifying whether a player
has been dealt a club, diamond, heart, or spade.
A trial is the dealing of one card.
The trial is...

he 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...

How many ways are there to arrange a deck of 52 cards so that
for each suit, all cards of that suit are together? Recall that we
have 13 ranks (Ace to King), and 4 suits (spades, hearts, diamonds
and clubs)

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