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Ch.12: Hypothesis Testing: Part 2WorksheetSee all chapters
All Chapters
Ch.1: Displaying Numeric Data
Ch.2: Measures of Center and Spread
Ch.3: Probability and Rules
Ch.4: The Discrete Random Variable
Ch.5: The Binomial Random Variable
Ch.6: Types of Continuous Random Variable Distributions
Ch.7: The Standard Normal Distribution (Z-Scores)
Ch.8: Using The Z-Score
Ch.9: Sampling Distributions: Mean
Ch.10: Sampling Distributions: Proportion
Ch.11: Hypothesis Testing: Part 1
Ch.12: Hypothesis Testing: Part 2
Large Sample Test Statistic: Mean
Small Sample Test Statistic: Mean
Test Statistic: Proportion

Concept #1: Calculating the Test Statistic for a Sample Proportion

Concept #2: Calculating the Test Statistic for a Sample Proportion: Intro

Practice: UPS claims all orders ship within the same day, but knows that the percentage is actually closer to 95%. Out of a 
random sample of 100 items from a particular branch, 90 were shipped within the same day. Is there enough evidence to 
conclude that this branch’s proportion of items shipped within the same day is less than expected? Test using a significance 
level of 4%.

Practice: AMC Theaters has claimed that, on average, half of the people who attend the theater purchase something 
else at the concession stands. A manager gets a bonus if their theater gets a significantly higher proportion of customers to 
purchase concessions products than the average theater. Out of 144 randomly selected theater-goers, a theater had 80 of 
them purchase concessions products. Can this theater’s manager claim his bonus using an α = .01?

Practice: Physics majors are said to be better candidates for medical school. Out of any science degree, the average 
rate for students to apply and get admitted is .55. A random sample of 225 physics ma jors who applied to medical schools 
was collected. 142 of these students eventually went to medical school. Is there evidence to suggest that physics majors 
have a higher chance of getting into medical school? Use a .10 significance level.