Equivalent Ratios

Equivalent Ratios

Assessment

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Mathematics

6th Grade

Hard

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15 questions

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1.

FLASHCARD

Front

What is an equivalent ratio?

Back

An equivalent ratio is a ratio that expresses the same relationship between two quantities, even if the numbers are different. For example, 1:2 and 2:4 are equivalent ratios.

2.

FLASHCARD

Front

How do you find an equivalent ratio using multiplication?

Back

To find an equivalent ratio using multiplication, multiply both terms of the ratio by the same non-zero number. For example, for the ratio 3:4, multiplying both terms by 2 gives 6:8.

3.

FLASHCARD

Front

How do you find an equivalent ratio using division?

Back

To find an equivalent ratio using division, divide both terms of the ratio by the same non-zero number. For example, for the ratio 10:20, dividing both terms by 10 gives 1:2.

4.

FLASHCARD

Front

What is the simplest form of a ratio?

Back

The simplest form of a ratio is when the two numbers have no common factors other than 1. For example, the simplest form of 8:12 is 2:3.

5.

FLASHCARD

Front

What is a common factor?

Back

A common factor is a number that divides two or more numbers without leaving a remainder. For example, the common factors of 8 and 12 are 1, 2, and 4.

6.

FLASHCARD

Front

If the ratio of boys to girls in a class is 3:4, how many boys are there if there are 28 girls?

Back

To find the number of boys, set up the ratio: 3/4 = boys/28. Cross-multiply to find boys = (3 * 28) / 4 = 21 boys.

7.

FLASHCARD

Front

What is the relationship between equivalent ratios?

Back

Equivalent ratios represent the same proportion or relationship between two quantities, meaning they can be used interchangeably in calculations.

8.

FLASHCARD

Front

How can you check if two ratios are equivalent?

Back

To check if two ratios are equivalent, cross-multiply and see if the products are equal. For example, for ratios a:b and c:d, check if a*d = b*c.

9.

FLASHCARD

Front

What is the ratio of 15 to 30 in simplest form?

Back

The ratio of 15 to 30 in simplest form is 1:2, since both numbers can be divided by 15.

10.

FLASHCARD

Front

If a recipe calls for a ratio of 2:3 of sugar to flour, how much sugar is needed for 9 cups of flour?

Back

To find the amount of sugar needed, set up the ratio: 2/3 = sugar/9. Cross-multiply to find sugar = (2 * 9) / 3 = 6 cups of sugar.

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