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Consider n independent rolls of

Shauna baked bread rolls to sell at a school fair. 2/5 of the rolls were chocolate rolls, 1/3 were raisin rolls, 1/4 of the
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A fair die is rolled twice with the two rolls being independent of each other. Let M be the maximum of the two rolls and D be
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A fair die is rolled twice with the two rolls being independent of each other. Let M be the maximum of the two rolls and D be
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Veronica rolls a pair of dice twice. On both rolls, the sum is 9. Are these independent events, dependent events, or neither?
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A fair, 6-sided die is rolled 6 times independently. Assume that the results of the different rolls are independent. Let
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Catherine rolls a standard 6-sided die six times. If the product of her rolls is 2500, then how many different sequences of
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Consider n independent rolls of a k-sided fair die with k≥2: the sides of the die are labelled 1,2,…,k and each side has
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Catherine rolls a standard 6-sided die five times, and the product of her rolls is 100. How many different sequences of rolls
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Catherine rolls a standard 6-sided die five times, and the product of her rolls is . How many different sequences of rolls could
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Catherine rolls a standard 6-sided die six times. If the product of her rolls is 600 then how many different sequences of rolls
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