A man picks up the $12^{t h}$ biscuit from the front, in a pack of 20, and his friend picks up the $3^{r d}$ biscuit from the end. How many biscuits are there in between the ones picked up by the man and his friend?

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Solution

The correct option is B 5

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There are N numbers of gold biscuits in the house, in which four people are lived. If the first man woke up and divided the biscuits into 5 equal piles and found one extra biscuit. He took one of those piles along with the extra biscuit and hid them. He then gathered the 4 remaining piles into a big pile, woke up the second person and went to sleep. Each of the other 3 persons did the same one by one i.e. divided the big pile into 5 equal piles and found one extra biscuit. Each hid one of the piles along with the extra biscuit and gathered the remaining 4 piles into a big pile.If N<1000, how many biscuits were left after the fourth man took his share?

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