Question

1) Roll two dice 10 times. Record the sum of the dice for each roll. Find...

1) Roll two dice 10 times. Record the sum of the dice for each roll. Find the mean, standard deviation, and construct a histogram from the data.2) Roll two dice 50 times. Record the sum of the dice for each roll. Find the mean, standard deviation, and construct a histogram from the data.3) Roll two dice 100 times. Record the sum of the dice for each roll. Find the mean, standard deviation, and construct a histogram from the data.4) Summarize your findings by discussing the statistical implication (found in Section 4-1) of your findings.

Homework Answers

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
You roll a pair of fair dice 20 times. Each time, the sum of the two...
You roll a pair of fair dice 20 times. Each time, the sum of the two dice values is recorded. What is the probability that you will roll an 7 (the sum of the two dice values = 7) at least (5) times? Assuming that each roll of the dice is independent
Suppose I roll two six-sided dice and offer to pay you $10 times the sum of...
Suppose I roll two six-sided dice and offer to pay you $10 times the sum of the numbers showing. (e.g., if I roll a 4 and a 5, I will pay you $10 * (5+4) = $90). The probability chart for each roll is given: Roll (x) 2 3 4 5 6 7 8 9 10 11 12 Probability (p(x)) 0.027778 0.055556 0.083333 0.111111 0.138889 0.166667 0.138889 0.11111 0.083333 0.055556 0.027778 Now we are going to play the game 100...
Two six-sided dice are rolled and the sum of the roll is taken. a) Use a...
Two six-sided dice are rolled and the sum of the roll is taken. a) Use a table to show the sample space. b) Find the Probability and the Odds of each event. E: the sum of the roll is even and greater then 6 P(E) = O(E) = F: the sum of the roll is 7 or less that 4 P(F) = O(F) =
Please follow the comment. 2. Roll two fair dice repeatedly. If the sum is ≥ 10,...
Please follow the comment. 2. Roll two fair dice repeatedly. If the sum is ≥ 10, then you win. (a) What is the probability that you start by winning 3 times in a row? (b)What is the probability that after rolling the pair of dice 5 times you win exactly 3 times? (c) What is the probability that the first time you win is before the tenth roll (of the pair), but after the fifth?
Find the conditional​ probability, in a single roll of two fair​ 6-sided dice, that the sum...
Find the conditional​ probability, in a single roll of two fair​ 6-sided dice, that the sum is less than 6​, given that the sum is odd.
Consider rolling two fair six-sided dice. a) Given that the roll resulted in sum of 8,...
Consider rolling two fair six-sided dice. a) Given that the roll resulted in sum of 8, find the conditional probability that first die roll is 6. b) Given that the roll resulted in sum of 4 or less, find the conditional probability that doubles are rolled. c) Given that the two dice land on different numbers, find the conditional probability that at least one die is a 6.
(1 point) A dice is continuously rolled 64 times. What is the probability that the total...
(1 point) A dice is continuously rolled 64 times. What is the probability that the total sum of all rolls does not exceed 200? Hint: Start by computing the mean and the standard deviation for 1 dice roll.
You will roll two standard dice together 5 times. You are interested in the outcome where...
You will roll two standard dice together 5 times. You are interested in the outcome where both dice are six. Let X be the number of times you observe this outcome. Answer following questions. 1) What are the possible values for X? (values the random variable X can take) 2) Is X binomial random variable? If so, state its parameter n and p. If not, explain why. 3) Find the probability that you will see both dice being six at...
We roll 2 fair dice 3 times, and each time we add up the two outcomes....
We roll 2 fair dice 3 times, and each time we add up the two outcomes. Thus we have 3 sums (each sum is between 2 and 12). What is the probability that we always have the same sum?
We roll 2 fair dice 3 times, and each time we add up the two outcomes....
We roll 2 fair dice 3 times, and each time we add up the two outcomes. Thus we have 3 sums (each sum is between 2 and 12). What is the probability that we always have the same sum?