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https://math.answers.com/algebra/How_do_the_ratios_of_side_lengths_compare_for_similar_triangles

How do the ratios of side lengths compare for similar triangles? - Answers

The definition of "similar" geometric figures requires that the ratios of all equivalent sides, between the two figures, are the same. For example, one side of one triangle divided by the equivalent side of the other triangle might result in a ratio of 3.5 - in this case, if the triangles are similar, you will get the same ratio if you compare other equivalent sides.



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How do the ratios of side lengths compare for similar triangles? - Answers

https://math.answers.com/algebra/How_do_the_ratios_of_side_lengths_compare_for_similar_triangles

The definition of "similar" geometric figures requires that the ratios of all equivalent sides, between the two figures, are the same. For example, one side of one triangle divided by the equivalent side of the other triangle might result in a ratio of 3.5 - in this case, if the triangles are similar, you will get the same ratio if you compare other equivalent sides.



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https://math.answers.com/algebra/How_do_the_ratios_of_side_lengths_compare_for_similar_triangles

How do the ratios of side lengths compare for similar triangles? - Answers

The definition of "similar" geometric figures requires that the ratios of all equivalent sides, between the two figures, are the same. For example, one side of one triangle divided by the equivalent side of the other triangle might result in a ratio of 3.5 - in this case, if the triangles are similar, you will get the same ratio if you compare other equivalent sides.

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      The definition of "similar" geometric figures requires that the ratios of all equivalent sides, between the two figures, are the same. For example, one side of one triangle divided by the equivalent side of the other triangle might result in a ratio of 3.5 - in this case, if the triangles are similar, you will get the same ratio if you compare other equivalent sides.

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