Carnival Game Probability Challenge
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Carnival Game Probability Challenge
A worked example
A fair six-sided die has six possible results. If you win by rolling a 1 or a 4, there are two winning results. So the probability is 2/6 = 1/3 = 0.333… ≈ 33.3%. Use: probability = number of winning outcomes ÷ total possible outcomes.
Game A: Lucky Spinner
The spinner has 8 equal sections labelled 1 to 8. You win if it stops on 2, 5 or 7.
- Yes, because the probability is greater than 1/2.
- No, because the probability is less than 1/2.
Game B: Prize Cards
A standard deck contains 52 cards: 4 suits, with 13 cards in each suit. You draw one card at random and win if it is an ace or a jack.
- Yes
- No
Game C: Two-Dice Toss
Roll two fair six-sided dice. You win if their total is 6 or 10. There are 36 equally likely ordered pairs of results. Use the two square drawing spaces to sketch the dice.
Game
Fraction
Decimal
Percentage
Lucky Spinner
Prize Cards
Two-Dice Toss
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