The ratios 12:24, 15:30, and 18:36 form a pattern of equivalent ratios in the multiplication table below.

A multiplication table.

Which method can find other equivalent ratios for this pattern?
Multiply 3 and 6 by the same factor, and write the products as a ratio.
Multiply 2 and 8 by the same factor, and write the products as a ratio.
Multiply 4 and 6 by the same factor, and write the products as a ratio.
Multiply 1 and 8 by the same factor, and write the products as a ratio.

Question

19-01-2022
Mathematics

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The ratios 12:24, 15:30, and 18:36 form a pattern of equivalent ratios in the multiplication table below.

A multiplication table.

Which method can find other equivalent ratios for this pattern?
Multiply 3 and 6 by the same factor, and write the products as a ratio.
Multiply 2 and 8 by the same factor, and write the products as a ratio.
Multiply 4 and 6 by the same factor, and write the products as a ratio.
Multiply 1 and 8 by the same factor, and write the products as a ratio.

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adioabiola adioabiola · Answer 1 · 2022-01-28T10:29:18+01:00

The method which can find other equivalent ratios for this pattern is; Multiply 3 and 6 by the same factor, and write the products as a ratio.

Ratios

The given ratios are equivalent and a common concept among them is that;

Multiply 3 and 6 by the same factor, and write the products as a ratio.

When 3 and 6 are multiplied by the same number, the such as 4, 5 and 6;

The resulting ratios are; 12:24, 15:30, and 18:36 respectively