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Bob has 30 coins in his bank. In his bank are quarters, dimes and pennies. The probability of randomly choosing a quarter from the bank is 3/5. The probability of randomly choosing a dime is 0.20. How likely is it, in relation to 1, for Bob to randomly choose a penny from his bank?
There are 4 red cards and 8 black cards in a bag. How likely is it that you will randomly draw a blue card?
A bag contain blue, green, yellow, and red marbles. The probability of drawing a yellow marble is 3/20. What is the probability of NOT drawing a yellow marble?
During his first 20 picks from a bag of marbles, Kai chose 8 yellow marbles, 3 green marbles, and 9 blue marbles. Each time he replaces the marble before selecting another. Which percent is closest to the experimental probability that Kai will choose a green marble on his next pick?
Drag items to the appropriate description.
Flipping a fair coin
There are six marbles in a bag. Three are green and three are yellow.
There are 5 green, 5 white, 5 yellow, and 3 blue marbles in a bag.
Uniform
Non-Uniform
A dice is rolled 50 times. It lands on six 37 times. Compare the theoretical and experimental probabilities of rolling the dice and describe any discrepancies.
Jessica wants to test if a coin is biased. She throws the coin 24 times. The results are shown below. Compare the theoretical and experimental probability of getting heads and describe any discrepancies.
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A bag contains 5 quarters, 2 dimes, and 4 pennies. what is the likelihood of picking a quarter?
Ayra can either walk away with $100 or play a game where she must roll a six-sided dice for a chance to win more. If Ayra rolls a 6, she wins $200, but if she rolls anything other than a 6, she walks away with nothing. Should she roll the dice based on how likely, or unlikely, it is to roll a 6?
You are on a game show that has 5 doors that have items hidden behind them. The host offers you $200 guaranteed if you walk away and don't play the game. Two of the doors have $20 behind them, two different doors have $250 behind them, and one door has $500 dollars behind it. Should you play the game based on how likely, or unlikely, you are to win equal or more money than just walking away without playing the game?