Question

10%of 24.2 will be how much more than 10%of 24.02?​

Answer 1

We have to find $10$% of $24.2$ will be how much more than $10$%of $24.02$.

For this, we first calculate $10$% of $24.2$ then $10$%of $24.02$ and then subtract $10$% of $24.02$ from $10$% of $24.2$.

We are solving in the following way:

We have,

$10$% of $24.2$ and $10$%of $24.02$

Now,

$10$% of $24.2$

$=>24.2\times\frac{10}{100} \\\\=>2.42$

And

$10$%of $24.02$

$=>24.02\times\frac{10}{100}\\\\=>2.402$

Then,

( $10$% of $24.2$)-( $10$% of $24.02$)

$=>2.42-2.402\\=>0.018$

we get $0.018$.

Hence, $10$% of $24.2$will be $0.018$unit more than $10$%of $24.02$

Answer 2

• As per the data given in the question, we have to determine the required number.

            Given data:- $10\% \ of \ 24.2$ will how much more than $10\% \ of \ 24.02.$

            To find:- Value of the given expression.

            Solution:-

• A percentage is a fraction of an amount expressed as a particular number of hundredths of that amount.

• It is denoted by $\%.$ $1\%.$ means $\frac{1}{100} .$

• We are using the unitary method to calculate the percentage of numbers.

• Fractions can be converted into percentages and vice-versa.

• Percentages are reversible. For example, $30\% \ of \ 40$ is the same as$40\% of 30.$  

          now,

        $\begin{array}{l}10 \% \text { of } 24.2 \\=>24.2 \times \frac{10}{100} \\=>2.42\end{array}$

        similarly,

       $\begin{array}{l}10 \% \text { of } 24.02 \\=>24.02 \times \frac{10}{100} \\=>2.402\end{array}$

   so that we will get,

       $\begin{array}{l}(10 \% \text { of } 24.2)-(10 \% \text { of } 24.02) \\=>2.42-2.402 \\=>0.018\end{array}$

Hence we will get $10\% \ of \ 24.2$  $0.018$  more than $10\% \ of \ 24.02.$