Question

Find the value of \[{6^2}\]?

Answer 1

Hint: In this question, we need to determine the outcome of the square of \[6\]. An operation that, when applied to a number, returns the value is the number times by itself. We can show the mathematical sign for squared is a small \[2\] is mentioned on the top right of the given number. This is also known as a superscript or the power of the number.
For example, \[{x^2},{2^2},{3^2}\]: These are the same as saying ‘x squared,\[2\] squared,\[3\] squared’.

Complete step by step solution:
In order to determine the value of \[{6^2}\],
We perform an operation that, we use this method is to simplify the square of the given number
The square of given number \[6\] can be expressed as the following, we can get
\[{6^2} = 6 \times 6\],
By simplify the above number can be multiplied together, we get
\[{6^2} = 36\]
Therefore, the value of \[{6^2}\] is \[36\].

Additional information:
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, square roots, exponentiation, logarithmic functions, and even trigonometric functions.
Only the square of a number definition will be explained in this section.
Some more examples.
\[
  {5^2} = 5 \times 5 = 25 \\
  {7^2} = 7 \times 7 = 49 \\
\]

Note:
The square is the same as the power of two.
The square is the number times itself.
 It is important to note, we use another approach to simplify the square: if the number with negative sign that you are taking the square must be positive because there is an integer that when multiplied together to obtain a positive sign.
For example:
Square of \[ - 2\]: \[{( - 2)^2} = - 2 \times - 2 = 4\]
Square of \[ - 3\]: \[{( - 3)^2} = - 3 \times - 3 = 9\]
Square of \[ - 4\]: \[{( - 4)^2} = - 4 \times - 4 = 16\]