Math, asked by khushisablok16, 17 days ago

From a deck of 52 cards, find the probability of getting a face card.
Please give the solution with explanation.

Answers

Answered by ItzChamp07
0

Answer:

There are total 52 cards.

King queen and Jack are face cards.

total face cards are 12.

So probability= 12/52=3/13

Answered by Anonymous
2

 \huge{\textbf{\textsf{{\orange{A}}{\blue{n}}{\pink{s}}{\purple{w}}{\red{e}}{\green{я}}}}}

1 Ace & numbers from 2 to 10.

Therefore, there are 12 Face cards in total (6 red and 6 black), 4 Aces.

4 Kings (2 red and 2 black), 4 Queens (2 red and 2 black).

Therefore, the probability of finding a non-face card in a well shuffled deck of 52 playing cards is 1013 .

Answered by Anonymous
2

 \huge{\textbf{\textsf{{\orange{A}}{\blue{n}}{\pink{s}}{\purple{w}}{\red{e}}{\green{я}}}}}

1 Ace & numbers from 2 to 10.

Therefore, there are 12 Face cards in total (6 red and 6 black), 4 Aces.

4 Kings (2 red and 2 black), 4 Queens (2 red and 2 black).

Therefore, the probability of finding a non-face card in a well shuffled deck of 52 playing cards is 1013 .

Answered by Anonymous
2

 \huge{\textbf{\textsf{{\orange{A}}{\blue{n}}{\pink{s}}{\purple{w}}{\red{e}}{\green{я}}}}}

1 Ace & numbers from 2 to 10.

Therefore, there are 12 Face cards in total (6 red and 6 black), 4 Aces.

4 Kings (2 red and 2 black), 4 Queens (2 red and 2 black).

Therefore, the probability of finding a non-face card in a well shuffled deck of 52 playing cards is 1013 .

Answered by Anonymous
2

 \huge{\textbf{\textsf{{\orange{A}}{\blue{n}}{\pink{s}}{\purple{w}}{\red{e}}{\green{я}}}}}

1 Ace & numbers from 2 to 10.

Therefore, there are 12 Face cards in total (6 red and 6 black), 4 Aces.

4 Kings (2 red and 2 black), 4 Queens (2 red and 2 black).

Therefore, the probability of finding a non-face card in a well shuffled deck of 52 playing cards is 1013 .

Answered by Anonymous
2

 \huge{\textbf{\textsf{{\orange{A}}{\blue{n}}{\pink{s}}{\purple{w}}{\red{e}}{\green{я}}}}}

1 Ace & numbers from 2 to 10.

Therefore, there are 12 Face cards in total (6 red and 6 black), 4 Aces.

4 Kings (2 red and 2 black), 4 Queens (2 red and 2 black).

Therefore, the probability of finding a non-face card in a well shuffled deck of 52 playing cards is 1013 .

Answered by Anonymous
3

 \huge{\textbf{\textsf{{\orange{A}}{\blue{n}}{\pink{s}}{\purple{w}}{\red{e}}{\green{я}}}}}

1 Ace & numbers from 2 to 10.

Therefore, there are 12 Face cards in total (6 red and 6 black), 4 Aces.

4 Kings (2 red and 2 black), 4 Queens (2 red and 2 black).

Therefore, the probability of finding a non-face card in a well shuffled deck of 52 playing cards is 1013 .

Answered by Anonymous
2

 \huge{\textbf{\textsf{{\orange{A}}{\blue{n}}{\pink{s}}{\purple{w}}{\red{e}}{\green{я}}}}}

1 Ace & numbers from 2 to 10.

Therefore, there are 12 Face cards in total (6 red and 6 black), 4 Aces.

4 Kings (2 red and 2 black), 4 Queens (2 red and 2 black).

Therefore, the probability of finding a non-face card in a well shuffled deck of 52 playing cards is 1013 .

Answered by Anonymous
2

 \huge{\textbf{\textsf{{\orange{A}}{\blue{n}}{\pink{s}}{\purple{w}}{\red{e}}{\green{я}}}}}

1 Ace & numbers from 2 to 10.

Therefore, there are 12 Face cards in total (6 red and 6 black), 4 Aces.

4 Kings (2 red and 2 black), 4 Queens (2 red and 2 black).

Therefore, the probability of finding a non-face card in a well shuffled deck of 52 playing cards is 1013 .

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