Suppose a random sample of 1458 Californians who own their own homes were surveyed. The table below shows the results of the survey Observed Frequencies of Political Affiliation from the Sample Outcome Observed Frequency Democrat 671 Republican 452 Independent/Other 335 The second column of the table below shows the distribution of political affiliation for the entire population of California voters. Fill in the expected frequencies. Round to two decimal places, if necessary. Frequencies of Political Affiliation Expected Outcome Expected Frequency Percent Democrat 42 Republican 28 Independent/Other 30 Calculator Scratchwork Area

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### Observed Frequencies of Political Affiliation from the Sample

Suppose a random sample of 1,458 Californians who own their own homes were surveyed. The table below shows the results of the survey:

| Outcome            | Observed Frequency |
|--------------------|--------------------|
| Democrat           | 671                |
| Republican         | 452                |
| Independent/Other  | 335                |

### Frequencies of Political Affiliation

The second column of the table below shows the distribution of political affiliation for the entire population of California voters. Fill in the expected frequencies. Round to two decimal places, if necessary.

| Outcome           | Expected Percent | Expected Frequency |
|-------------------|------------------|--------------------|
| Democrat          | 42               |                    |
| Republican        | 28               |                    |
| Independent/Other | 30               |                    |

### Graphs/Diagrams

There are two tables presented in this document. 

1. The first table displays the observed frequency of political affiliations (Democrat, Republican, Independent/Other) among a sample of 1,458 Californian homeowners.
2. The second table is designed to calculate the expected frequency based on the entire population's distribution percentages: 42% Democrat, 28% Republican, 30% Independent/Other. Users need to fill in the expected frequencies using the given percentages and the sample size.

### Additional Tools

A "Calculator" tool and a "Scratchwork Area" are provided for performing and verifying calculations.
Transcribed Image Text:### Observed Frequencies of Political Affiliation from the Sample Suppose a random sample of 1,458 Californians who own their own homes were surveyed. The table below shows the results of the survey: | Outcome | Observed Frequency | |--------------------|--------------------| | Democrat | 671 | | Republican | 452 | | Independent/Other | 335 | ### Frequencies of Political Affiliation The second column of the table below shows the distribution of political affiliation for the entire population of California voters. Fill in the expected frequencies. Round to two decimal places, if necessary. | Outcome | Expected Percent | Expected Frequency | |-------------------|------------------|--------------------| | Democrat | 42 | | | Republican | 28 | | | Independent/Other | 30 | | ### Graphs/Diagrams There are two tables presented in this document. 1. The first table displays the observed frequency of political affiliations (Democrat, Republican, Independent/Other) among a sample of 1,458 Californian homeowners. 2. The second table is designed to calculate the expected frequency based on the entire population's distribution percentages: 42% Democrat, 28% Republican, 30% Independent/Other. Users need to fill in the expected frequencies using the given percentages and the sample size. ### Additional Tools A "Calculator" tool and a "Scratchwork Area" are provided for performing and verifying calculations.
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