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Which of these contexts describes a situation that is likely? Rolling an even number on a standard 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 or yellow. Winning a raffle that sold a total of 100 tickets if you bought 1 ticket. Reaching into a bag full of 1 strawberry chew and 19 cherry chews without looking and pulling out a cherry chew.

Which of these contexts describes a situation that is likely?\newlineRolling an even number on a standard 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 or yellow.\newlineWinning a raffle that sold a total of 100100 tickets if you bought 11 ticket.\newlineReaching into a bag full of 11 strawberry chew and 1919 cherry chews without looking and pulling out a cherry chew.

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Q. Which of these contexts describes a situation that is likely?\newlineRolling an even number on a standard 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 or yellow.\newlineWinning a raffle that sold a total of 100100 tickets if you bought 11 ticket.\newlineReaching into a bag full of 11 strawberry chew and 1919 cherry chews without looking and pulling out a cherry chew.
  1. Rolling Even Number Probability: Analyze the likelihood of rolling an even number on a standard six-sided die. A standard six-sided die has three even numbers (2,4,62, 4, 6) and three odd numbers (1,3,51, 3, 5). The probability of rolling an even number is the number of even outcomes divided by the total number of outcomes. Probability = Number of even outcomes / Total number of outcomes Probability = 36\frac{3}{6} Probability = 12\frac{1}{2} This means there is a 50%50\% chance of rolling an even number, which is likely.
  2. Spinner Landing Probability: Analyze the likelihood of spinning a spinner divided into four equal-sized sections and landing on red or yellow.\newlineThe spinner has four sections, and landing on either red or yellow would be considered a successful outcome. There are two favorable outcomes (red, yellow) out of four possible outcomes.\newlineProbability = Number of favorable outcomes (red or yellow) / Total number of outcomes\newlineProbability = 24\frac{2}{4}\newlineProbability = 12\frac{1}{2}\newlineThis means there is a 50%50\% chance of landing on red or yellow, which is also likely.
  3. Raffle Winning Probability: Analyze the likelihood of winning a raffle with 100100 tickets sold and you bought 11 ticket.\newlineThe probability of winning the raffle is the number of tickets you bought divided by the total number of tickets sold.\newlineProbability = Number of tickets you bought / Total number of tickets sold\newlineProbability = 1100\frac{1}{100}\newlineThis means there is a 1%1\% chance of winning the raffle, which is not very likely.
  4. Bag Pulling Probability: Analyze the likelihood of reaching into a bag with 11 strawberry chew and 1919 cherry chews and pulling out a cherry chew.\newlineThe probability of pulling out a cherry chew is the number of cherry chews divided by the total number of chews.\newlineProbability = Number of cherry chewsTotal number of chews\frac{\text{Number of cherry chews}}{\text{Total number of chews}}\newlineProbability = 1920\frac{19}{20}\newlineThis means there is a 95%95\% chance of pulling out a cherry chew, which is very likely.

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