Square Root From 1 To 25

Square root from 1 to 25 numbers is provided here in a tabular form. In mathematics, the square of a number refers to the value which we get after multiplying the same number by itself. If Y x Y= X, then the square root of X (√X) is equal to Y. Every non-negative number such as 1,2,3,4,5,… etc., can have a non-negative square root such √4=2,√9=3,√16=4, √25=5 etc. A perfect square number such as 36 can have +6 and -6 as a square root, because (6)² =36 and (-6)² =36. This means that the square root of every square number can have both positive and negative value. Here, we are going to learn the values of square roots from 1 to 25. Also, get the square values of numbers from t to 50 in the tabular form.

List of Square Root 1 to 25

The table given below shows the square root values from 1 to 25:

For every non-negative number, if it is multiplied by itself, then the result is a square.

Just like the formulas of mathematics helps us to solve complex problems. Having a square root table handy will be useful while solving equations with speed and accuracy.

Square Table (1 to 50)

As we know, if a number is multiplied by itself, we get the square of the given number. For example, the square of number 3 is 9, as the number 3 is multiplied by itself. Learning squares from 1 to 30 is very important, as the square values are helpful in solving many mathematical problems. The values of square from 1 to 30 are used in many mathematical concepts like algebra, geometry, and so on. The square values from number 1 to 50 are given in tabular form.

Video Lessons on Square Roots

Visualising square roots

Finding Square roots

Solved Examples on Square Root from 1 to 25

Go through the following problems to understand the concept of squares and square roots:

Example 1: 

Find the value of x, if x√9 = 27.

Solution:

Let x√9 = 27 …(1)

We know that the square root of 9, √9 is 3.

Now, substitute √9 = 3 in (1), we get

x(3)= 27

x = 27/3

x = 9

Example 2:

Simplify: x² = 64

Solution:

Given: x² = 64

We know that the square of 8 is 64.

(i.e., 8² = 64)

Thus, x² = 64 can be written as:

X² = 82

Now, cancel the squares on both the sides, we get

x=8.

(or)

Also, the given equation can be solved as:

x = √64

x= 8

Hence, the value of x is 8.

Knowing the squares and square roots table while solving long equations will be helpful for achieving faster results. Download BYJU’S-The Learning App to learn with the help of interactive videos.