Question

Texts: A modified deck of cards is created by removing the 9s and 10s, and the red aces, from a regular deck. a) How many cards are in this deck? b) Given that an 8-card hand has been dealt from this deck, what is the probability of having exactly 3 hearts, 2 diamonds, 2 spades, and 1 club? c) When drawing two cards from this deck without replacement, what are the odds against getting a pair (two cards of the same rank)?

Name: texts a modified deck of cards is created by removing the 9s and 10s and the red aces from a regular deck a how many cards are in this deck b given that an 8 card hand has been dealt from th 63237
Uploaded: 2024-07-30T15:15:52-08:00
Duration: 2 min 12 s
Channel: Adi S
Description: texts a modified deck of cards is created by removing the 9s and 10s and the red aces from a regular deck a how many cards are in this deck b given that an 8 card hand has been dealt from th 63237

          Texts: A modified deck of cards is created by removing the 9s and 10s, and the red aces, from a regular deck.

a) How many cards are in this deck?

b) Given that an 8-card hand has been dealt from this deck, what is the probability of having exactly 3 hearts, 2 diamonds, 2 spades, and 1 club?

c) When drawing two cards from this deck without replacement, what are the odds against getting a pair (two cards of the same rank)?

Added by Virginia C.

Elementary Statistics a Step by Step Approach

Allan G. Bluman 9th Edition

Instant Answer

Solved by Expert Adi S

07/30/2024

Step 1

** A regular deck of cards has 52 cards: 13 ranks (Ace through King) in each of 4 suits (hearts, diamonds, spades, clubs). The modified deck removes the 9s, 10s, and the red aces (hearts and diamonds), so let's calculate: - Total cards in a regular deck: 52 - Show more…

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Texts: A modified deck of cards is created by removing the 9s and 10s, and the red aces, from a regular deck. a) How many cards are in this deck? b) Given that an 8-card hand has been dealt from this deck, what is the probability of having exactly 3 hearts, 2 diamonds, 2 spades, and 1 club? c) When drawing two cards from this deck without replacement, what are the odds against getting a pair (two cards of the same rank)?