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https://math.answers.com/math-and-arithmetic/Does_the_scale_factor_go_on_top_or_bottom

Does the scale factor go on top or bottom? - Answers

The scale factor typically goes on the bottom of a ratio when comparing measurements in different units. For example, if you are converting inches to centimeters, the scale factor would be in the denominator to ensure the correct conversion. However, in other contexts, such as when scaling geometric figures, the scale factor can be represented as a ratio where the numerator and denominator are interchangeable depending on the context of the problem.



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Does the scale factor go on top or bottom? - Answers

https://math.answers.com/math-and-arithmetic/Does_the_scale_factor_go_on_top_or_bottom

The scale factor typically goes on the bottom of a ratio when comparing measurements in different units. For example, if you are converting inches to centimeters, the scale factor would be in the denominator to ensure the correct conversion. However, in other contexts, such as when scaling geometric figures, the scale factor can be represented as a ratio where the numerator and denominator are interchangeable depending on the context of the problem.



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https://math.answers.com/math-and-arithmetic/Does_the_scale_factor_go_on_top_or_bottom

Does the scale factor go on top or bottom? - Answers

The scale factor typically goes on the bottom of a ratio when comparing measurements in different units. For example, if you are converting inches to centimeters, the scale factor would be in the denominator to ensure the correct conversion. However, in other contexts, such as when scaling geometric figures, the scale factor can be represented as a ratio where the numerator and denominator are interchangeable depending on the context of the problem.

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      The scale factor typically goes on the bottom of a ratio when comparing measurements in different units. For example, if you are converting inches to centimeters, the scale factor would be in the denominator to ensure the correct conversion. However, in other contexts, such as when scaling geometric figures, the scale factor can be represented as a ratio where the numerator and denominator are interchangeable depending on the context of the problem.

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