1. Amy rolls a 6-sided die 10 times. What is the probability that 3 specified rolls are 6s and none of the others is an 6? answer 0.0013
2. Amy tosses 90000 biased coins. Each coin comes up heads with probability 0.7. What is the probability that exactly 4 of the last 9 coins come up heads? answer 0.0735
3. Amy rolls a 6-sided die 20000 times. What is the probability that exactly 4 of the last 12 rolls are 9s? answer 0.0888
4. Amy shoots 8 arrows at a target. Each arrow hits the target (independently) with probability 0.7. What is the probability that exactly 5 of the arrows hit the target and the others miss? answer 0.2541
5. Amy shoots 9 arrows at a target. Each arrow hits the target (independently) with probability 0.8. What is the probability that 6 specified arrows hit the target? answer 0.2621
6. Amy rolls a 6-sided die 11 times. If exactly 3 of the rolls are 8s, what is the probability that 3 specified rolls are 8s and none of the others is an 8? answer 0.0061
1. Amy rolls a 6-sided die 10 times. What is the probability that 3 specified rolls...
A regular six-sided die is rolled 9 times. What is the probability of getting a 1 or 6 on exactly 7 of those rolls?
A fair 6-sided die rolled 5 times. what is the probability that at least one of the rolls is 2
You roll a fair six-sided die 5 times. What is the probability that EXACTLY one of the rolls lands on 1 (round your answer to 2 decimal places)? 10 4/8
What is the probability that a fair six-sided die rolled five times comes up 6 exactly once?
Sally is rolling a fair 6-sided die. What is the probability that it takes 4 rolls for her to get a six? 0.5787 0.005 0.5177 0.096 0.1667
6. A fair six sided die is rolled three times. Find the probability that () all three rolls are either 5 or 6 (6) all three rolls are even (c) no rolls are 5 (d) at least one roll is 5 (e) the first roll is 3, the second roll is 5 and the third roll is even
a) If a single six-sided die is rolled five times, what is the probability that a 6 is thrown exactly three times? b) A person receives an average of one e-mail message per half-hour interval. Assume that e-mails are received randomly in time, find the probabilities that in a particular hour 0,1,2,3,4,5 messages are received.
3. Bir rolls a standard six-sided die. Find the probability that a) He rolls a live b) He rolls a six c) He rolls a five and a six, simultaneously. ter d) He rolls a five or a six. c) The addition rule would have us believe that d - a + b-c. Is it true, in this case? "Doll a 5" and "rol! a 6" are examples of what linde of evente? Hint: te worde, starte with m. #4....
You roll a 6-sided die. What is the probability that you will roll either a 3 or a 2? P (3 or 2) = You flip a 2-sided coin. What is the probability that you will get either heads or tails? P (heads or tails) =
Suppose I asked you to roll a fair six-sided die 6 times. You have already rolled the die for 5 times and six has not appeared ones. Assuming die rolls are independent, what is the probability that you would get a six in the next roll? 1/6 1/2 5/6 0 1