Mathematics
Grade-3-
Easy
Question
5 × 4 = _______.
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)
- 15
- 10
- 25
- 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.
The correct answer is: 20
In the question there is an array using which we have to find the product of the expression for the given array.
Number of columns in the given array= 4
Number of rows in the given array= 5
Expression of the given array= 5 × 4
The product of the expression for the given array= 5 × 4 =20
So, the product of the expression for the given array is 20.
Therefore, the correct option is d, i.e., 20.
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.