The tank-full of petrol in Arun's motor-cycle lasts for 10 days. If he starts using 25% more everyday, how many days will the tank-full of petrol last?
Correct Answer: Description for Correct answer:
Let us assume that Arun uses x units of petrol everyday.
so, the amount of petrol in the tank when it is full will be 10x.
If he starts using 25% more petrol everyday,
then the units of petrol he now use everyday will be
\( \Large x \left(1+\frac{25}{100}\right) = 1.25x \)
So, the number of days his Petrol will now last will be equal to
(amount of petrol in tank/number of units used everyday)
\( \Large \frac{10x}{1.25x} = \frac{10}{1.25} = 8 days \)
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