A card is dealt from a complete deck of fifty-two playing cards (no jokers). Use probability rules (when appropriate) to find the probability that the card is as stated. (Enter your answers as fractions.) (a) a king and a diamond (b) a king or a diamond (c) not a king of diamonds

A First Course in Probability (10th Edition)
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ISBN:9780134753119
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Chapter1: Combinatorial Analysis
Section: Chapter Questions
Problem 1.1P: a. How many different 7-place license plates are possible if the first 2 places are for letters and...
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### Probability Problems from a Deck of Cards

**Problem 1: (JMODDB 3.3.012)**  
_A card is dealt from a complete deck of fifty-two playing cards (no jokers). Use probability rules (when appropriate) to find the probability that the card is as stated. (Enter your answers as fractions.)_

1. **a) A king and a diamond**  
2. **b) A king or a diamond**  
3. **c) Not a king of diamonds**

**Problem 2: (JMODDB 3.3.015)**  
_A card is dealt from a complete deck of fifty-two playing cards (no jokers). Use probability rules (when appropriate) to find the probability that the card is as stated. (Count an ace as high. Enter your answers as fractions.)_

1. **a) Under a 3**  
2. **b) Above a 10**  
3. **c) Both under a 3 and above a 10**  
4. **d) Either under a 3 or above a 10**

_These exercises involve using basic probability concepts and rules to calculate the likelihood of drawing specific cards from a standard deck. Be sure to account for overlaps and exclusions in each scenario._
Transcribed Image Text:### Probability Problems from a Deck of Cards **Problem 1: (JMODDB 3.3.012)** _A card is dealt from a complete deck of fifty-two playing cards (no jokers). Use probability rules (when appropriate) to find the probability that the card is as stated. (Enter your answers as fractions.)_ 1. **a) A king and a diamond** 2. **b) A king or a diamond** 3. **c) Not a king of diamonds** **Problem 2: (JMODDB 3.3.015)** _A card is dealt from a complete deck of fifty-two playing cards (no jokers). Use probability rules (when appropriate) to find the probability that the card is as stated. (Count an ace as high. Enter your answers as fractions.)_ 1. **a) Under a 3** 2. **b) Above a 10** 3. **c) Both under a 3 and above a 10** 4. **d) Either under a 3 or above a 10** _These exercises involve using basic probability concepts and rules to calculate the likelihood of drawing specific cards from a standard deck. Be sure to account for overlaps and exclusions in each scenario._
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