To determine which table shows a function whose range has exactly three elements, we need to identify the unique output values (range) from each table provided.
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First Table:
- Outputs: 4, 4, 4
- Range: {4} (1 element)
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Second Table:
- Outputs: 8, 6, 12, 8
- Range: {8, 6, 12} (3 elements)
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Third Table:
- Outputs: 5, 9, 15
- Range: {5, 9, 15} (3 elements)
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Fourth Table:
- Outputs: 4, 2, 1
- Range: {4, 2, 1} (3 elements)
From the analysis:
- The Second Table has outputs of 8, 6, and 12 (three unique values).
- The Third Table has outputs of 5, 9, and 15 (three unique values).
- The Fourth Table has outputs of 4, 2, and 1 (three unique values).
All three tables (Second, Third, and Fourth) have ranges with exactly three unique elements.
Since two of the options meet the criteria, without restrictions on the choice, I would highlight:
- Second Table: {8, 6, 12}
- Third Table: {5, 9, 15}
- Fourth Table: {4, 2, 1}
You may choose any of these tables, but all show a function with exactly three elements in the range. If a single response is required, I would recommend picking the Second Table (outputs: 8, 6, 12).