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Which event is least likely to occur? Rolling a number less than 6 on a six-sided die, numbered from 1 to 6. Spinning a spinner divided into four equal-sized sections colored red/green/yellow/blue and landing on red. Winning a raffle that sold a total of 100 tickets, if you buy 35 tickets. Reaching into a bag full of 59 strawberry chews and 21 cherry chews without looking and pulling out a strawberry chew.

Which event is least likely to occur?\newlineRolling a number less than 66 on a six-sided die, numbered from 11 to 66.\newlineSpinning a spinner divided into four equal-sized sections colored red/green/yellow/blue and landing on red.\newlineWinning a raffle that sold a total of 100100 tickets, if you buy 3535 tickets.\newlineReaching into a bag full of 5959 strawberry chews and 2121 cherry chews without looking and pulling out a strawberry chew.

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Q. Which event is least likely to occur?\newlineRolling a number less than 66 on a six-sided die, numbered from 11 to 66.\newlineSpinning a spinner divided into four equal-sized sections colored red/green/yellow/blue and landing on red.\newlineWinning a raffle that sold a total of 100100 tickets, if you buy 3535 tickets.\newlineReaching into a bag full of 5959 strawberry chews and 2121 cherry chews without looking and pulling out a strawberry chew.
  1. Rolling Probability Analysis: Analyze the probability of rolling a number less than 66 on a six-sided die.\newlineA six-sided die has numbers 11 through 66. Rolling a number less than 66 means rolling a 11, 22, 33, 44, or 55.\newlineProbability == Number of favorable outcomes 1100 Total number of possible outcomes\newlineProbability == 1122
  2. Spinner Landing Probability: Analyze the probability of spinning a spinner divided into four equal-sized sections and landing on red.\newlineThere are four equal sections, so the probability of landing on any one color, including red, is the same.\newlineProbability = 14\frac{1}{4}
  3. Raffle Winning Probability: Analyze the probability of winning a raffle with 100100 tickets sold, if you buy 3535 tickets.\newlineProbability = Number of tickets you have / Total number of tickets\newlineProbability = 35100\frac{35}{100}\newlineProbability = 0.350.35
  4. Chew Selection Probability: Analyze the probability of reaching into a bag and pulling out a strawberry chew. There are 5959 strawberry chews and 2121 cherry chews, making a total of 8080 chews. Probability == Number of strawberry chews // Total number of chews Probability =5980= \frac{59}{80}
  5. Least Likely Event Comparison: Compare the probabilities to determine the least likely event.\newlineRolling a number less than 66 on a die: 56\frac{5}{6}\newlineSpinning the spinner and landing on red: 14\frac{1}{4}\newlineWinning the raffle: 0.350.35\newlinePulling out a strawberry chew: 5980\frac{59}{80}\newlineThe probability of spinning the spinner and landing on red (14\frac{1}{4}) is less than the probability of winning the raffle (0.350.35), pulling out a strawberry chew (5980\frac{59}{80}), and rolling a number less than 66 on a die (56\frac{5}{6}).

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