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

How is a ratio used as a scale? - Answers

A ratio can be used as a scale by expressing the relationship between two quantities, allowing for proportional comparisons. In maps or models, for example, a ratio scale indicates how many units in reality correspond to one unit on the representation, such as 1:100,000 meaning one unit on the map equals 100,000 units in real life. This enables users to accurately interpret distances and sizes in relation to actual measurements. Ratios thus provide a consistent framework for scaling various elements while maintaining their relative proportions.



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How is a ratio used as a scale? - Answers

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

A ratio can be used as a scale by expressing the relationship between two quantities, allowing for proportional comparisons. In maps or models, for example, a ratio scale indicates how many units in reality correspond to one unit on the representation, such as 1:100,000 meaning one unit on the map equals 100,000 units in real life. This enables users to accurately interpret distances and sizes in relation to actual measurements. Ratios thus provide a consistent framework for scaling various elements while maintaining their relative proportions.



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

How is a ratio used as a scale? - Answers

A ratio can be used as a scale by expressing the relationship between two quantities, allowing for proportional comparisons. In maps or models, for example, a ratio scale indicates how many units in reality correspond to one unit on the representation, such as 1:100,000 meaning one unit on the map equals 100,000 units in real life. This enables users to accurately interpret distances and sizes in relation to actual measurements. Ratios thus provide a consistent framework for scaling various elements while maintaining their relative proportions.

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      A ratio can be used as a scale by expressing the relationship between two quantities, allowing for proportional comparisons. In maps or models, for example, a ratio scale indicates how many units in reality correspond to one unit on the representation, such as 1:100,000 meaning one unit on the map equals 100,000 units in real life. This enables users to accurately interpret distances and sizes in relation to actual measurements. Ratios thus provide a consistent framework for scaling various elements while maintaining their relative proportions.
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