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Practice: Equivalent Ratios - Practice - Level F
You can use a table to show that two ratios are equivalent. The table below shows the ratios 1 to 2 and 3 to 6 .
Which operation can you apply to the ratio 3 to 6 to get the ratio 1 to 2 ?

×2

×3

÷2

÷3
DONE

i-Ready\newlinePractice: Equivalent Ratios - Practice - Level F\newlineYou can use a table to show that two ratios are equivalent. The table below shows the ratios 11 to 22 and 33 to 66 .\newlineWhich operation can you apply to the ratio 33 to 66 to get the ratio 11 to 22 ?\newline×2 \times 2 \newline×3 \times 3 \newline÷2 \div 2 \newline÷3 \div 3 \newlineDONE

Full solution

Q. i-Ready\newlinePractice: Equivalent Ratios - Practice - Level F\newlineYou can use a table to show that two ratios are equivalent. The table below shows the ratios 11 to 22 and 33 to 66 .\newlineWhich operation can you apply to the ratio 33 to 66 to get the ratio 11 to 22 ?\newline×2 \times 2 \newline×3 \times 3 \newline÷2 \div 2 \newline÷3 \div 3 \newlineDONE
  1. Given Ratios: We are given two ratios: 11 to 22 and 33 to 66. We need to find an operation that can be applied to the ratio 33 to 66 to make it equivalent to the ratio 11 to 22. Let's start by simplifying the ratio 33 to 66 to its simplest form.
  2. Simplify Ratio: To simplify the ratio 33 to 66, we can divide both terms of the ratio by their greatest common divisor (GCD). The GCD of 33 and 66 is 33.
  3. Divide by GCD: Now, we divide both terms of the ratio 33 to 66 by 33. \newline3÷3=13 \div 3 = 1\newline6÷3=26 \div 3 = 2\newlineSo, the simplified ratio is 11 to 22.
  4. Equivalent Ratio: We have found that by dividing both terms of the ratio 33 to 66 by 33, we get the ratio 11 to 22. Therefore, the operation we can apply to the ratio 33 to 66 to get the ratio 11 to 22 is division by 33.

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