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In a row of boys, A is fifteenth from left and B is fourth from right end there are three boys between A and B. C is first left of A. What is C’s position from right?
  • a)
    9th
  • b)
    10th
  • c)
    12th
  • d)
    13th
  • e)
    None of these
Correct answer is option 'A'. Can you explain this answer?
Most Upvoted Answer
In a row of boys, A is fifteenth from left and B is fourth from right ...
The correct option is A.
Total no of boys = position of A from left + Position of B from right + total boys between A and B.
= 15 + 4 + 3 = 22.
Position of A is 15th from left.
Again, left of A is C -
position of C from left = 15-1 = 14
position of c from right = 22+1 - 14 = 9
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Community Answer
In a row of boys, A is fifteenth from left and B is fourth from right ...
Given information:
- A is fifteenth from left.
- B is fourth from the right end.
- There are three boys between A and B.
- C is first left of A.

To find:
- C's position from the right end.

Solution:

Step 1: Visualize the given information

We can visualize the given information as follows:

Left End C A ... ... ... ... ... B Right End
(1st) (2nd) (15th) ... ... ... ... ... (4th)

We know that there are three boys between A and B. So, we can represent the positions between A and B as follows:

Left End C A ... ... ... ... X ... X B Right End
(1st) (2nd) (15th) ... ... ... ... ... ... (4th)

Step 2: Calculate the number of boys between A and B

We know that there are three boys between A and B. So, the number of positions between A and B (excluding A and B) is 3.

Step 3: Calculate the total number of boys in the row

The position of A from the left end is 15. So, there are 14 boys to the left of A.

The position of B from the right end is 4. So, there are 3 boys to the right of B.

Therefore, the total number of boys in the row = 14 + 3 + 1 (for C) + 1 (for B) = 19.

Step 4: Calculate C's position

We know that C is the first boy to the left of A. So, the position of C from the left end is 14.

Therefore, C's position from the right end = Total number of boys in the row - C's position from the left end + 1

= 19 - 14 + 1

= 6.

Therefore, C's position from the right end is 6, which is option (a).
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