Question
John has 12 gallons of water to fill buckets for field day. If each bucket needs ⅓ of a gallon to fill, find the number of buckets he can fill.
bucket- 12 and
buckets - 36 buckets
- 4 buckets
Hint:
When two fractions are divided, we multiply the first fraction by the reciprocal of the other fraction. The first step when multiplying fractions is to multiply the two numerators. The second step is to multiply the two denominators. Finally, simplify the new fractions.
The correct answer is: 36 buckets
Here, it is given that John has 12 gallons of water to fill buckets and each bucket takes 1/3 gallons of water. we have to find the number of buckets that John can fill.
Let the number of buckets that John can fill be x.
Then, x × 1⁄3 = 12
=> x = 12 ÷ 1⁄3
=> x = 12×3
=> x =36.
Hence, John can fill 36 buckets and the correct option is C.
The fractions can also be simplified before multiplying by factoring out common factors in the numerator and denominator.
Related Questions to study
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Multiply ![5 over 6 cross times 5 over 5](data:image/png;base64,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)
In the question, another approach could be that we first reduce the second fraction in its simplest form which is 1 ( because any number by the same number is always 1).
Now the expression becomes which is equal to
as any number multiplies by 1 is always the number itself.
Thus, option (a) is the correct option.
Multiply ![5 over 6 cross times 5 over 5](data:image/png;base64,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)
In the question, another approach could be that we first reduce the second fraction in its simplest form which is 1 ( because any number by the same number is always 1).
Now the expression becomes which is equal to
as any number multiplies by 1 is always the number itself.
Thus, option (a) is the correct option.
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Maria bought
pounds of plums and grapes. The plums were
total weight. The plums’ weight is
Maria bought
pounds of plums and grapes. The plums were
total weight. The plums’ weight is
Chloe had
of a pizza left. Addie ate
of Chloe's pizza. The fraction of the pizza Addie ate is
Chloe had
of a pizza left. Addie ate
of Chloe's pizza. The fraction of the pizza Addie ate is
Multiply the following fractions.
![4 over 1 cross times 1 fifth](data:image/png;base64,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)
Multiply the following fractions.
![4 over 1 cross times 1 fifth](data:image/png;base64,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)
Complete the multiplication sentence.
![](data:image/png;base64,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)
3 × ? =
.
Complete the multiplication sentence.
![](data:image/png;base64,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)
3 × ? =
.
Choose the correct answer.
![](data:image/png;base64,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)
Also, consider the multiplication sentence.
2 × ? =
.
Choose the correct answer.
![](data:image/png;base64,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)
Also, consider the multiplication sentence.
2 × ? =
.
Two-thirds of the students in your class are boys. One-eighth of the boys play soccer. The fraction of the number of boys in your class who play soccer is.
The fractions can also be simplified before multiplying by factoring out common factors in the numerator and denominator.
Two-thirds of the students in your class are boys. One-eighth of the boys play soccer. The fraction of the number of boys in your class who play soccer is.
The fractions can also be simplified before multiplying by factoring out common factors in the numerator and denominator.
Name the operation you would use.
The bleachers at a football game are
full, and
of the fans in the bleachers are rooting for the home team. Select the fraction of the bleachers filled with home-team fans.
The fractions can also be simplified before multiplying by factoring out common factors in the numerator and denominator.
Name the operation you would use.
The bleachers at a football game are
full, and
of the fans in the bleachers are rooting for the home team. Select the fraction of the bleachers filled with home-team fans.
The fractions can also be simplified before multiplying by factoring out common factors in the numerator and denominator.
=
=
A team of runners is needed to run a
-mile relay race. If each runner must run
mile. Find the number of runners they need to run the race.
The fractions can also be simplified before multiplying by factoring out common factors in the numerator and denominator.
A team of runners is needed to run a
-mile relay race. If each runner must run
mile. Find the number of runners they need to run the race.
The fractions can also be simplified before multiplying by factoring out common factors in the numerator and denominator.
Multiply
.
The fractions can also be simplified before multiplying by factoring out common factors in the numerator and denominator.
Multiply
.
The fractions can also be simplified before multiplying by factoring out common factors in the numerator and denominator.