Question

How do I find $\dfrac{2}{3}$ of a whole number?

Answer 1

Hint:
We have to find $\dfrac{2}{3}$ of a whole number and for this we need to multiply the number by the numerator $2$ and then divide the product by the denominator $3$. And in this way we will get $\dfrac{2}{3}$ of a whole number.

Complete Step by Step Solution:
Let us assume we represent any whole number with $n$
Then, $\dfrac{2}{3}$ of that number will be equal to $\dfrac{2}{3}n$ or we can write it as $\dfrac{{2n}}{3}$
In a nutshell we’ll get $\dfrac{2}{3}$ of a whole number by multiplying it with $\dfrac{2}{3}$.
Now, if we look at the last form we can see that we are multiplying the number $n$ by $2$ and also dividing the product by $3$ .
For an example, if $n = 666$ ,
Then we can write it as
$ \Rightarrow \dfrac{2}{3} \times n$
And on substituting the values, we get the equation as
$ \Rightarrow \dfrac{2}{3} \times 666$
And on solving the above equation, we get
$ \Rightarrow 4444$
In the same way if $n = 1$
Then, $\dfrac{2}{3} \times 1 = \dfrac{2}{3}$
Therefore, this is the way to find $\dfrac{2}{3}$ of a whole number.

Additional information:
A number that can be expressed without a fractional component. This could also be considered any number that can be divided by $1$ with no remainder, excluding zero and all negative numbers.
Whole numbers are remembered for the arrangement of numbers, alongside zero and the entire numbers' "added substance inverses" which contain the entirety of the entire numbers duplicated by $1$ to change their sign.

Note:
Whole numbers are non-negative numbers that haven't been broken into more modest parts. For example, the numbers two and five are whole numbers. Portions express division from an entire number into more modest parts that could possibly themselves be entire numbers. For example, $4/2$ the fraction speaks to the division of the entire number four into two sections, every one of which is equivalent to the entire number two.