Question

What is the square root of $$36$$?

Answer 1

Hint: In this question, we need to define the outcome of the square root of $$36$$. An operation that, when applied to a number, returns the value that when multiplied by itself gets the number given. We take the square root of the value to be positive because there are no real numbers that when multiplied together give you a negative number.

Complete step-by-step solution:
In the given question,
By solving the square root of $$36$$, we get
We perform an operation that, when executed on a number gives the value that when multiplied by itself returns the number given. They take the form where $$x$$ is the number on which the operation is being performed.
The square of given number $$36$$ can be expressed as the following, we can get
$$\sqrt{36}=6$$, since $$6\times 6$$
So, The square root of $$36$$ is $$6$$. Because, a square can only be positive or negative, negative numbers do not have real square roots.
Therefore, The square root of $$36$$ is $$6$$.

Additional information: We perform Addition, subtraction, multiplication, and division are the common operations on numbers in mathematics. However, some more advanced operations and manipulations are sometimes added to this list: square roots, exponentiation, logarithmic functions, and even trigonometric functions. Only the square root definition will be explained in this section.

Therefore, the square root of $$36$$ is $$6$$.

Note: It is important to note that the number you are taking the square root of must be positive because there are no real numbers that when multiplied together give you a negative number. The square root of any number $${\text{y}}^2=\text{ y}\cdot \text{y}$$ yields the original number $$\text{x}$$ is the square root of the given number $$\text{x}$$ is every number $$\text{y}$$. As a result, the square root formula is as follows: $$\sqrt{\text{x}}=\text{y}\iff \text{x = }{\text{y}}^2$$. Hence, we conclude the same answer.