Study the following information .carefully and answer the questions given below:
There are eight members A, B, C, D, E, F, G, H, all are seated Bin row and facing to north (but not necessarily in the same -order). They like different numbers i.e. 60,55, 121, 36, 18, 730, 37, and 17 (but not necessarily n the same order). The one, who likes a prime number, sits third from left end of the row and F is the immediate neighbour of the person who sits third from the left end. A and C are immediate neighbors of each other. H, sits `2^(nd)` to the left of B. The one, who sits `2^(nd)` to the right of the one, who likes 36 number, likes the palindrome number which is divisible by 11. The one who likes 60 sits `5^(th)` left of the one who likes 121. B sits at extreme end of the row. F likes a number which is a perfect square but not a palindrome number. The number which is liked by A is double of the number which is liked by C. B sits `4^(th)` to the right of F. G likes the number which is half of the number, which is liked by F. G sits left of both B and H. B likes a palindrome number which is divisible by both 11 and 5. D sits right to F and D does not like the prime number which is less than 35.
Which of the following is true regarding the seating arrangement?

Options

A. H sits immediate right of D
B. F sits exactly between E and G
C. C sits at the extreme end of the line
D. None of these

Answer

B

Explanation

From the given condition, the one, who likes a prime number, sits third from left end of the row, so either the one who likes 37 or who likes 17 sits `3^(rd)` from the left end.
From the conditions, The one, who likes a prime number and sits third from left end of the row and F are immediate neighbor of each other. B, sits `4^(th)` to the right of F. F likes a number which is perfect square but not a palindrome number. H sits 2nd to the left of B.B, the one who likes a palindrome number which is divisible by both 11 and 5. Palindrome number is a number that remains same when its digits are reversed so the number is 55. The one, who sits `2^(nd)` right of the one, who likes 36 numbers likes the palindrome number which is divisible by 11. We have 4 cases from the above conditions.

But from the given condition, B sits at extreme end of the row, so case III and case IV will be eliminated).
Only case I and case II will be continued From the rest conditions, the number which is liked by A is double of the number which is liked by C. A and Care immediate neighbors of each other. The one who likes 60 sits `5^(th)` left of the one, who likes 121. G, likes the number, which is half of the number, which is liked by F.G sits left of both B and H. D sits right of F.

From the given condition, D does not like the prime number which is less than 35 so case II will be eliminated. Case-I will be final answer.