Question

What is the absolute value of $1$ ?

Answer 1

Hint: In order to solve the question , we need to understand the given mathematical statement properly which contains the mathematical term ‘ Absolute Value ‘ . The absolute value of a number can be said as its distance from 0 on the number line . We know that distance is always a non-negative quantity. Since the absolute value is a distance, the absolute value is always non-negative. To o represent the absolute value of a number (or a variable ), we write a vertical bar on either side of the number as $\left| x \right|$ . We will learn more about the absolute value through required results .

Complete step-by-step answer:
We can represent the absolute value of a variable x is as |x| which is pronounced like 'Mod x' or 'Modulus of x'. We must know that the term 'Modulus' is a Latin word, which means 'measure'. Absolute value is commonly referred to as numeric value or magnitude. We can now say that The absolute value focuses only on the numeric value and does not include the sign( positive or negative ) of the numeric value . The modulus of any vector quantity is always taken positive and is its absolute value .
As per the question given , the absolute value of $1$ would be –
$\left| 1 \right| = 1$
Therefore , the required answer is $1$
So, the correct answer is “1”.

Note: Always remember , Modulus of a number turns negative numbers also into positive numbers.
Understand that a sign before any number , whether positive or negative is attributed to a numeric value to signify the direction, in addition to the value.
The increase or a decrease of a quantity, values above or below the mean value, profit, or loss in a transaction, is sometimes explained by assigning a positive or negative value to the numeric value.
Always try to understand the mathematical statement carefully and keep things distinct .
Remember the properties and apply appropriately .