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Give an example of solving a sum by suitable rearrangement.
Rearrangement is done to make calculations easy.
For example, \( 2 \times 1768 \times 50 \).
In this case, it is difficult to calculate the product of 2 and 1768 and then again multiply that value with 50 to get the final answer.
$2\ \times\ 1768\ \times 50$
Now, we know that product of 2 and 50 is easy to calculate. So, rearranging the digits:
$=\ 1768\ \times\ (2\ \times\ 50)$
$=\ 1768\ \times \ 100$
It is easier to calculate the final value now:
$=\ \mathbf{176800}$
So, the value of the given expression is 176800.
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