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Solutions
Six Persons: Somya, Rohit, Chintu, Amit, John, and Preeti.
Number of chocolates: 2, 3, 5, 6, 8, and 10
1) The Number of chocolate Rohit has is the product of John and Chintu’s chocolate.
Rohit chocolates = John’s chocolate* Chintu’s chocolate
We know, 10=5*2 and 6=3*2
So, Rohit could have either 10 chocolates or 6 chocolates. If Rohit has 10 chocolates then John and Chintu could have 5 and 2 chocolates but not necessarily in the same order. If Rohit has 6 chocolates then John and Chintu could have 3 and 2 chocolates but not necessarily in the same order. It gives rise to four cases.

2) Somya has less chocolate than John.
Number of Chocolates John could have is 2, 3, and 5.
If John has two chocolate then the condition that Somya has less chocolate than John could not be followed. So, Cases 2 and 4 are eliminated.
If John has three chocolates then Somya would have 2 chocolates. But, Chintu already has 2 chocolates. So, Case 3 is eliminated.
If John has five chocolates then Somya would have 3 chocolates in Case 1.

3) Amit’s chocolate is the sum of John and Somya's chocolate. Amit does not have the maximum number of chocolates.
Amit’s chocolate = John’s chocolate + Somya’s chocolate.
John has 5 chocolates and Somya has 3 chocolates. So, Amit has 8 chocolates (8=5+3)
4) Preeti would have 6 chocolates because that is the left for Preeti.
The final arrangement is:

Chintu has 2 chocolates and Amit has 8 chocolates. So, the difference between Chintu and Amit chocolate is Six.