Roll a fair die three (3) times. a) What is the probability of rolling at least one 6 dotted side () in 3 rolls of a fair die? That is, calculate P(at least one in 3 rolls). For part a), use the complement rule. b) Now reconsider the same question - what is the probability of rolling at least one 6-dotted side () in 3 rolls of a fair die? But, for part b), do NOT use the complement rule. Instead, add the probability that you roll exactly 1 six to the probability that you roll exactly 2 sixes to the probability that you roll exactly 3 sixes.

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**Rolling a Fair Die Three Times: Probability Calculations**

When rolling a fair six-sided die three times, consider the following probability questions:

**a) Probability of Rolling at Least One '6':**

Determine the probability of rolling at least one 6-dotted side in three rolls of a fair die. This is expressed as P(at least one
Transcribed Image Text:**Rolling a Fair Die Three Times: Probability Calculations** When rolling a fair six-sided die three times, consider the following probability questions: **a) Probability of Rolling at Least One '6':** Determine the probability of rolling at least one 6-dotted side in three rolls of a fair die. This is expressed as P(at least one
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