Mathematics
Grade-3-
Easy
Question
Choose the correct multiplication sentence this array show.
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)
- 4 × 9
- 4 × 10 = 40
- 4 × 10
- 4 × 9 = 36
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: 4 × 9 = 36
In the question there is an array using which we have to find the multiplicative expression of that array.
The number of rows = 4
The number of columns = 9
The multiplicative expression= 4 × 9 = 36.
So, the multiplicative expression of the given array will be 4 × 9 = 36.
Therefore, the correct option is d, i.e., 4 × 9 = 36.
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.