**A card is drawn from a well-shuffled deck of 52 cards find p. find p(drawing an ace or a 9). İn how many ways can 2 cards be drawn from a well-shuffled deck of 24 playing cards? Carrie draws 6 cards simultaneously from a well-shuffled deck of 52 playing cards. İn how many ways can 5 cards be drawn from a well-shuffled deck of 24 playing cards?**

You play the following game from a well-shuffled deck of 52 cards. A hand consists of 44 cards from a well-shuffled deck of 52 cards. A card is drawn from a well-shuffled deck find the probability that it is a face card. All answers & details are below.

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**A card is drawn from a well-shuffled deck of 52 cards find p**

**A card is drawn from a well-shuffled deck of 52 cards. Solution:**

- Number of cards in a deck = 52

- Let us find the probability of getting a face card

- P (face card) = 12/52

- P (4) = 4/52

- P(Drawing a face card or a 4) = P(4) + P(Face card)

- Substituting the values

- = 4/52 + 12/52

- So we get

- = 16/52

- = 4/13

- Therefore, P (Drawing a face card or a 4) is 4/13.

**A card is drawn from a well-shuffled deck of 52 cards. Find P(Drawing a face card or a 4)?**

**Summary:**

A card is drawn from a well-shuffled deck of 52 cards. P(Drawing a face card or a 4) is 4/13.

**The subject of a card is drawn from a well-shuffled deck of 52 cards find p continues.**

**İn how many ways can 2 cards be drawn from a well-shuffled deck of 24 playing cards?**

**İn how many ways can 2 cards be drawn from a well-shuffled deck of 52 playing cards? a) 2 b) 1 c) 1,326 d) 2,652 e) 4 f) none of the above.**

- Genius
**16.8K**answers**26.9M**people helped

Two **cards **can be played from a **deck **of well shuffled cards in 1326 ways.

In mathematics, **permutation **is the process of arranging each component of a set in the same order or sequence. In other words, rearranging a set’s elements if they are currently ordered is the process of permuting. Mathematicians use permutations in almost all academic fields.

When different orderings on a specific **finite **set are taken into account, they frequently arise. When choosing components from a collection that used the **combination **method, the sequence of selection is immaterial, as **contrast **to permutations.

- There are exactly 52 cards in a standard deck

- Number of ways 2 cards can be drawn is 52C2

- We know that

- Solving we get 1326

Therefore two cards can be played from a deck of well shuffled cards in 1326 ways.

**The subject of a card is drawn from a well-shuffled deck of 52 cards find p continues.**

**Carrie draws 6 cards simultaneously from a well-shuffled deck of 52 playing cards.**

**Carrie draws 6 cards simultaneously from a well-shuffled deck of 52 playing cards. what is the possibility that she chooses 4 spades and 2 cards that are not spades.** The **possibility **that she chooses 4 spades and 2 cards that are not spades is 0.026.

- What are permutation and combination?

A permutation is an arrangement of things where **order matters**, AB and BA are two different permutations.

The combination is a selection of things where order** does not matter**, AB and BA are the same combinations.

We know a deck of 52 playing cards has 13 hearts, 13 clubs, 13 spades,

- 13 diamonds.

Carrie draws 6 cards simultaneously from a well-shuffled deck of 52.

∴ The possibility that she chooses** 4 spades and 2 cards that are not spades **is,

= .

As from 13 spade cards 4 are chosen, so now we are left with (52 – 4) = 48

and 2 cards that are not spades means out of 9 spades that are left after choosing 4 that is 9 will also be **subtracted** (48 – 9) = 39.

- = (13!/(13 – 4)!×4!)×(39!/(39 – 2)!×2!)/52!/(52 – 6)!×6!

- = (13!/9!×4!)×(39!/37!×2!)/(52!/46!×6!)

- = (13×12×11×10)/(4×3×2)×(39×38)/2)/(52×51×50×49×48×47)/(6×5×4×3×2)

- = (529815)/(20358520)

- = 0.026.

**İn how many ways can 5 cards be drawn from a well-shuffled deck of 24 playing cards?**

**İn how many ways can 5 cards be drawn from a well-shuffled deck of 24 playing cards?**

**You play the following game from a well-shuffled deck of 52 cards**

Consider the following card game with a well-shuffled deck of cards. If you draw a red card, you win nothing. If you get a spade, you win $76.36. For any club, you win $83.53 plus an extra $16.1 for the ace of clubs. What is the expected value of your winnings if you play the game?

First, we can calculate the probability of drawing each type of card:

- Probability of drawing a red card: 26/52 = 1/2
- Probability of drawing a spade: 13/52 = 1/4
- Probability of drawing a club that is not an ace: 12/52 = 3/13
- Probability of drawing the ace of clubs: 1/52

The expected value of winnings is just the sum of the products of the probabilities and the corresponding winnings:

- E(winnings) = (1/2) × 0 + (1/4) × 76.36 + (3/13) × (83.53 + 16.1) + (1/52) × (83.53 + 16.1)

- E(winnings) = 41.64

Hence, the expected value of your winnings if you play the game is 41.64$.

**The subject of a card is drawn from a well-shuffled deck of 52 cards find p continues.**

**A hand consists of 44 cards from a well-shuffled deck of 52 cards.**

A hand consists of 44 cards from a well-shuffled deck of 52 cards. a. Find the total number of possible 44-card poker hands. b. A redred flush is a 44-card hand consisting of all redred cards. Find the number of possible redred flushes. c. Find the probability of being dealt a redred flush. a. There are a total of nothingm poker hands. b. There are nothingm possible redred flushes. c. The probability is nothing. Asnwer, next time.

**The subject of a card is drawn from a well-shuffled deck of 52 cards find p continues.**

**A card is drawn from a well-shuffled deck find the probability that it is a face card**

A deck of playing cards consists of 52 cards out of which 26 are black cards and other 26 are red cards, where red cards consists of 13 cards of heart , 13 cards of diamond and black cards consists of 13 cards of spades and 13 cards are club. (**The subject of a card is drawn from a well-shuffled deck of 52 cards find p continues.**)

13 cards in each suit are king ,queen, Jack, 10, 9,8,7,6, 5, 4, 3 and 2.

King, queen ,and jack are called face cards. Total number of face cards are 12.

SOLUTION:

Total number of outcomes = 52

i) Favourable outcomes = 12 cards are of face cards

Number of favourable outcomes= 12

Probability = Number of favourable outcomes/ Total number of outcomes.

Required probability = P(face card) = 12/52= 3/13

Hence, the probability that the card drawn is face card 3/13.

ii) Total number of red face card= 3+3=6

Number of favourable outcomes= 6

Probability = Number of favourable outcomes/ Total number of outcomes.

Required probability = P(red face card) = 6/52= 3/26

Hence, the probability that the card drawn is red face card 3/26.

iii) Total number of black face card= 3+3=6

Number of favourable outcomes= 6

Probability = Number of favourable outcomes/ Total number of outcomes.

Required probability = P(black face card) = 6/52= 3/26

Hence, the probability that the card drawn is black face card 3/26. **The subject of a card is drawn from a well-shuffled deck of 52 cards find p is over.**