Question
Hunter build 8 cars that had 3 seats in each car. The seats Hunter install are?
- 22
- 32
- 24
- 83
Hint:
Multiplication is the method of finding the product of two or more numbers.
The correct answer is: 24
Here, it is given that Hunter built 8 cars with 3 seats each. We have to find the number of seats he installed.
Number of cars = 8.
Number of seats in a car = 3.
Total number of seats = 8 × 3 = 24.
Hence, the correct option is C.
We can also find the number of seats installed by adding 3, 8 times as multiplication is repeated addition.
Related Questions to study
William has 36 books. He can put 9 books on each shelf on his bookshelf. The bookshelves he can fill with books are?
Total number of books in a shelf multiplied by number of shelves gives the total number of books.
William has 36 books. He can put 9 books on each shelf on his bookshelf. The bookshelves he can fill with books are?
Total number of books in a shelf multiplied by number of shelves gives the total number of books.
Ria planted 30 pumpkin seeds equally in 5 rows. The pumpkin seeds Ria planted in each row are?
Number of seeds in each row multiplied by number of rows gives the total number of seeds.
Ria planted 30 pumpkin seeds equally in 5 rows. The pumpkin seeds Ria planted in each row are?
Number of seeds in each row multiplied by number of rows gives the total number of seeds.
Balance the equation. 27 ÷ 3 = 3 x ____.
Division is the opposite of multiplication.
Balance the equation. 27 ÷ 3 = 3 x ____.
Division is the opposite of multiplication.
Balance the equation. 40 ÷ 5 = 2 x ____.
Division is the opposite of multiplication.
Balance the equation. 40 ÷ 5 = 2 x ____.
Division is the opposite of multiplication.
The value for '?' that makes the equation true. ? x 8 = 72.
We can also find the result by finding how many times 8 is to added to get 72.
The value for '?' that makes the equation true. ? x 8 = 72.
We can also find the result by finding how many times 8 is to added to get 72.
The value for '?' that makes the equation true. 4 x? = 28.
We can also find the result by counting how many times 7 is to be added to get 28.
The value for '?' that makes the equation true. 4 x? = 28.
We can also find the result by counting how many times 7 is to be added to get 28.
Use correct multiplication fact to find the total dots in the image.
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)
We can also calculate the number of dots by adding 6, 3 times as multiplication is repeated addition.
Use correct multiplication fact to find the total dots in the image.
![](data:image/png;base64,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)
We can also calculate the number of dots by adding 6, 3 times as multiplication is repeated addition.
At the fair, all 28 students want to ride the Twister. Each car will hold 4 people. The cars will they need are?
Number of cars multiplied by number of people in a car gives the total number of people.
At the fair, all 28 students want to ride the Twister. Each car will hold 4 people. The cars will they need are?
Number of cars multiplied by number of people in a car gives the total number of people.
Emily is a baker. She bakes 24 loaves of bread, and places them into 4 bags. The loaves in each bag are?
Number of breads in a bag multiplied by the total number of bags gives total number of bred loaves.
Emily is a baker. She bakes 24 loaves of bread, and places them into 4 bags. The loaves in each bag are?
Number of breads in a bag multiplied by the total number of bags gives total number of bred loaves.
Balance the equation. 36 ÷ 6 = 3 x ____.
Multiplication is repetitive addition and division is repetitive subtraction. So, we have to subtract 6 from 36 till we get 0. So, we need to subtract it for 6 times. Than, we have to add 2 , 3 times to get the result.
Balance the equation. 36 ÷ 6 = 3 x ____.
Multiplication is repetitive addition and division is repetitive subtraction. So, we have to subtract 6 from 36 till we get 0. So, we need to subtract it for 6 times. Than, we have to add 2 , 3 times to get the result.
The value for '?' that makes the equation true. 72 ÷_____ = 8
We know that multiplication and division are related to each other. Division is the inverse of multiplication.
The value for '?' that makes the equation true. 72 ÷_____ = 8
We know that multiplication and division are related to each other. Division is the inverse of multiplication.
The value for '?' that makes the equation true. 35 ÷? = 5.
We know that multiplication and division are related to each other. Division is the inverse of multiplication.
The value for '?' that makes the equation true. 35 ÷? = 5.
We know that multiplication and division are related to each other. Division is the inverse of multiplication.
Mercy arranged 40 flowers into 5 rows. The flowers there in each row are?
We know that division is repetitive subtraction. We have to subtract 5 from 40 till we get 0. So, we need to subtract it for 8 times.
Mercy arranged 40 flowers into 5 rows. The flowers there in each row are?
We know that division is repetitive subtraction. We have to subtract 5 from 40 till we get 0. So, we need to subtract it for 8 times.
The value for '?' that makes the equation true. 8 x? = 48.
We know that multiplication is repetitive addition. So, we can add 8,6 times to get the result.
The value for '?' that makes the equation true. 8 x? = 48.
We know that multiplication is repetitive addition. So, we can add 8,6 times to get the result.
Multiply 9 times 2.
We know that multiplication is repetitive addition. So, we can add 2 , 9 times to get the result.
Multiply 9 times 2.
We know that multiplication is repetitive addition. So, we can add 2 , 9 times to get the result.