Frequency Distributions, Relative Frequencies, Proportions, and Two-Way Tables (Notes Review)

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Flashcards covering sample vs population, proportions, relative frequencies, frequency distributions, and two-way tables from the notes.

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35 Terms

1
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For the paying job survey data, what constitutes the sample?

5204 first-year, full-time college students.

2
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Concerning the paying job survey data, what is the population of interest?

College students (the intended population).

3
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Using the paying job survey data, how is the proportion of students without a paying job calculated?

2649 / 5204 = 0.509 (three decimals).

4
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Using the paying job survey data, how is the proportion of students with a paying job (on or off campus) calculated?

(1436 + 1119) / 5204

\approx 0.491.

5
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Define relative frequency.

The proportion of observations for a specific category, found by dividing the category's frequency by the total number of observations.

6
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Relative frequency is the same as which other measure?

A proportion.

7
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How can relative frequencies be represented?

As a fraction or a decimal.

8
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How do you convert a relative frequency to a percentage?

Multiply by 100%.

9
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How do you convert a percentage to a relative frequency?

Divide the percentage by 100%.

10
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What should the sum of all relative frequencies be?

1.

11
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Given a dataset of size 300 where a class has a relative frequency of 0.30, what is its frequency?

90.

12
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In the provided partial table, what is the relative frequency of class D?

0.30.

13
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Referring to that partial table, what is the frequency of class D?

90.

14
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What is a frequency distribution?

A tabular summary that displays the frequency of observations within distinct, non-overlapping categories.

15
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What does the total frequency equal for a sample?

The sample size, n.

16
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What does the total frequency equal for a population?

The population size, N.

17
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Why organize quantitative data into classes when creating a frequency distribution?

To create a grouped frequency distribution by using non-overlapping intervals.

18
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In the smoking cessation study, what were the two groups?

Reward and Deposit.

19
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In that study, how many participants quit in the Reward group?

156.

20
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In the Deposit group, how many participants quit?

78.

21
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How many participants were assigned to the Deposit group?

146.

22
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What is the total number of participants in the study?

1060.

23
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What is the proportion of participants assigned to the Deposit group?

146 / 1060 = 0.138 (13.8%).

24
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What is the quit success rate in the Reward group?

156 / 914 = 0.171 (17.1%).

25
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What is the quit success rate in the Deposit group?

78 / 146 = 0.534 (53.4%).

26
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What are the two variables in the smoking cessation two-way table?

Group (Reward vs Deposit) and Quit status (Quit vs Not Quit).

27
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What is the total number of participants in the Reward group?

914.

28
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What is the total number of participants in the Deposit group?

146.

29
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What is the total number of quitters across both groups?

234.

30
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What is the total number not quitting across both groups?

826.

31
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What is the sum of all frequencies in a frequency distribution?

The total frequency.

32
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If data come from a sample, what is the relationship between total frequency and sample size?

Total frequency equals the sample size n.

33
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If data come from a population, what is the relationship between total frequency and population size?

Total frequency equals the population size N.

34
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What is a key purpose of a frequency distribution?

To summarize data in categories or classes.

35
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For the given partial frequency distribution specific to students, what is the total sample size

Total sample size in that example is 20.