Polly is testing a coin to see if it is fair. She flips it 100 times and gets 50 heads. What should her conclusion be?
Yes, it is fair coin
because she flips 100 times and gets 50 heads. so the probability is 0.5
Conclusion : fair coin
Polly is testing a coin to see if it is fair. She flips it 100 times...
Tegan is trying to decide if a coin is fair. She flips it 100 times and gets 63 heads. Please explain why it might make sense to view 63 heads as enough evidence to conclude the coin is unfair.
Leela is trying to decide if a coin is fair. She flips it 100 times and gets 63 heads. Please explain why it might NOT make sense to view 63 heads as enough evidence to conclude the coin is unfair.
An experimenter flips a coin 100 times and gets 62 heads. We wish to test the claim that the coin is fair (i.e. a coin is fair if a heads shows up 50% of the time). Test if the coin is fair or unfair at a 0.05 level of significance. Calculate the z test statistic for this study. Enter as a number, round to 2 decimal places.
an experimenter flips a coin 100 times and gets 54 heads. Test the claim that the coin is fair against the two-sided alternative.
An experimenter flips a coin 100 times and gets 44 heads. Test the claim that the coin is fair against the two-sided claim that it is not fair at the level α=.01
If someone flips a coin 100 times and gets heads 54 times and tails 46 times what is the experimental probability for that scenario and what is the experimental probability for not achieving that scenario? Please show detailed, step by step work.
Coin Flips: If you flip a fair coin 5 times, what is the probability of each of the following? (please round all answers to 4 decimal places) a) getting all tails? b) getting all heads?
8. (Ross, 7.1) A players throws a fair die and simultaneously flips heads, then she wins twice, and if tails, then she wins one-half of the value that appears on the die. Determine her expected winnings a fair coin. If the coin lands 8. (Ross, 7.1) A players throws a fair die and simultaneously flips heads, then she wins twice, and if tails, then she wins one-half of the value that appears on the die. Determine her expected winnings a...
An experimenter flips a coin 100 times and gets 52 heads. Find the 89% confidence interval for the probability of flipping a head with this coin. a) [0.440, 0.600] b) [0.440, 0.400] c) [0.490, 0.495] d) [0.340, 0.550] e) [0.360, 0.600]
You flip the same coin 90 mores times (100 total flips). If half of the 90 additional flips are heads (45 heads) and half are tails (45 tails), what is the empirical probability of getting a heads for this coin? (So there are the original 10 heads plus an additional 45 heads for a total of 55 heads in 100 flips) (You can give the answer as either a decimal or percent. Give the answer to two decimal places.)