Mathematics
Grade-3-
Easy
Question
Choose the multiplication expressions that match this array.
![](data:image/png;base64,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)
- 4 × 2
- 4 × 4
- 3 × 4
- 3 × 3
Hint:
There are four operations in mathematics which we can use while solving a problem, one of them is multiplication. Multiplication is the repeated addition of the same number a number of times. It is also known as a method of finding product of two or more numbers by multiplying them. Here, we have to find the multiplication expression of the given array.
The correct answer is: 3 × 4
In the question there is an array using which we have to find the multiplication expression of the given array.
The total number of rows = 3
The total number of columns = 4
The multiplication expression= 3×4.
So, the multiplication expression of the given array is 3×4.
Therefore, the correct is c, i.e., 3×4.
For simple multiplication we have to remember the multiplication table of one-digit numbers and for two-digit number we can find it using the multiplication table of one-digit numbers. Here, we have to find the product of one digit number.