### Break Down the Problem
1. **Identify the nature of the data**: The problem deals with the ranking of favorite songs.

### Relevant Concepts
2. **Levels of Measurement**:
- **Nominal**: Categories without a specific order (e.g., types of music).
- **Ordinal**: Categories with a defined order but without consistent differences between them (e.g., ranking of favorite songs).
- **Interval**: Numeric scales where intervals are interpretable, but there is no true zero (e.g., temperature).
- **Ratio**: Numeric scales with a true zero point (e.g., weight).

### Analysis and Detail
3. **Determine the Level**: Since favorite songs can be ranked in a specific order (1st favorite, 2nd favorite, etc.), we are dealing with ranked data. The differences between the ranks are not necessarily equal.

### Verify and Summarize
4. **Conclusion**: The ranking of favorite songs represents an ordinal level of measurement.

### Final Answer
The appropriate level of measurement for the ranking of favorite songs is **Ordinal**.

Question

### Break Down the Problem
1. **Identify the nature of the data**: The problem deals with the ranking of favorite songs.

### Relevant Concepts
2. **Levels of Measurement**:
   - **Nominal**: Categories without a specific order (e.g., types of music).
   - **Ordinal**: Categories with a defined order but without consistent differences between them (e.g., ranking of favorite songs).
   - **Interval**: Numeric scales where intervals are interpretable, but there is no true zero (e.g., temperature).
   - **Ratio**: Numeric scales with a true zero point (e.g., weight).

### Analysis and Detail
3. **Determine the Level**: Since favorite songs can be ranked in a specific order (1st favorite, 2nd favorite, etc.), we are dealing with ranked data. The differences between the ranks are not necessarily equal.

### Verify and Summarize
4. **Conclusion**: The ranking of favorite songs represents an ordinal level of measurement.

### Final Answer
The appropriate level of measurement for the ranking of favorite songs is **Ordinal**.

Knowee AI · Accepted Answer

### Break Down the Problem
1. **Identify the nature of the data**: The problem deals with the ranking of favorite songs.

### Relevant Concepts
2. **Levels of Measurement**:
   - **Nominal**: Categories without a specific order (e.g., types of music).
   - **Ordinal**: Categories with a defined order but without consistent differences between them (e.g., ranking of favorite songs).
   - **Interval**: Numeric scales where intervals are interpretable, but there is no true zero (e.g., temperature).
   - **Ratio**: Numeric scales with a true zero point (e.g., weight).

### Analysis and Detail
3. **Determine the Level**: Since favorite songs can be ranked in a specific order (1st favorite, 2nd favorite, etc.), we are dealing with ranked data. The differences between the ranks are not necessarily equal.

### Verify and Summarize
4. **Conclusion**: The ranking of favorite songs represents an ordinal level of measurement.

### Final Answer
The appropriate level of measurement for the ranking of favorite songs is **Ordinal**.

Select the appropriate level of measurement for the ranking of favorite songs.1 pointIntervalNominalOrdinalRatio

Question

Select the appropriate level of measurement for the ranking of favorite songs.

Solution

Break Down the Problem

Relevant Concepts

Analysis and Detail

Verify and Summarize

Final Answer

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