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Which of the following numbers could be used to specify how many cups of flour should be used in a bread recipe?(1 point) Respo...Asked by loser
Which of the following numbers could be used to specify how many cups of flour should be used in a bread recipe?(1 point) Responses square root of 3 square root of 3 47 Start Fraction 4 over 7 End Fraction −3 negative 3 234
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GPT-4o mini
To determine which of the given numbers could be used to specify how many cups of flour should be used in a bread recipe, we need to consider that the number of cups must be a non-negative rational number.
1. **Square root of 3**: This is an irrational number, and while it is positive, it is not typically used in recipes as a measurement.
2. **47**: This is a positive whole number (and therefore a rational number) and could be used in a recipe.
3. **Fraction \( \frac{4}{7} \)**: This is a positive rational number and could be used to specify a measurement.
4. **Negative 3**: This is negative and cannot be used to specify a quantity like cups of flour.
5. **234**: This is also a positive whole number and could be used in a recipe.
Based on this analysis, the numbers that could be used to specify how many cups of flour should be used in a bread recipe are:
- **47**
- **Fraction \( \frac{4}{7} \)**
- **234**
So, the correct options are **47, \( \frac{4}{7} \), and 234**.
1. **Square root of 3**: This is an irrational number, and while it is positive, it is not typically used in recipes as a measurement.
2. **47**: This is a positive whole number (and therefore a rational number) and could be used in a recipe.
3. **Fraction \( \frac{4}{7} \)**: This is a positive rational number and could be used to specify a measurement.
4. **Negative 3**: This is negative and cannot be used to specify a quantity like cups of flour.
5. **234**: This is also a positive whole number and could be used in a recipe.
Based on this analysis, the numbers that could be used to specify how many cups of flour should be used in a bread recipe are:
- **47**
- **Fraction \( \frac{4}{7} \)**
- **234**
So, the correct options are **47, \( \frac{4}{7} \), and 234**.
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