Mathematics
Grade-3-
Easy
Question
4 × 6=_______.
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)
- 10
- 24
- 16
- 20
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 solve the problem using multiplication.
We can also count the total number of circles manually, but this will be a little bit silly process.
The correct answer is: 24
In the question there is a table using which we have to find the multiplication expression.
The number of columns in the given table= 6
The number of rows in the given table= 4
The multiplication expression of the given table= 4×6=24.
So, the multiplication expression of the given table is 4×6=24.
Therefore, the correct option is b, i.e., 24.
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.