100BHWwinter2009

100BHWwinter2009 - . 5%. Should we reject H ? Problem 3:...

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STAT 100B HWI Due next Wed in class Problem 1: Suppose in a population of voters, the proportion of those who support a candidate is p . Suppose we get a random sample of 1000 people, and within this sample, the number of people who support this candidate is 530. (1) Calculate the 95% confidence interval for p . Calculate the margin of error. (2) Interpret the confidence level of 95% (so that your roommate can understand you). Problem 2: Continue from Problem 1. Suppose we want to test the hypotheses: H 0 : p = . 5 versus H 1 : p > . 5. (1) Calculate the p-value. (2) Suppose the significance level is 2
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Unformatted text preview: . 5%. Should we reject H ? Problem 3: Suppose we want to test whether a die is fair or not. In particular, we suspect that the probability of getting a six is greater than 1/6. We roll the die 1000 times, and the number of six we observe is 180. (1) Suppose the signicance level is 2 . 5%. Should we declare that the die is not fair? (2) If the die is indeed not fair, and the probability of getting a six is .2. If the signicance level of the test is 2 . 5%. Calculate probabilities of type I error and type II error. 1...
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This note was uploaded on 03/30/2011 for the course STAT 100B taught by Professor Wu during the Winter '11 term at UCLA.

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