Order Ranking

Step 1: Concept
Ranking and Comparison.
Step 2: Meaning
Arrange the individuals in descending order of height.
Step 3: Analysis
- Dinesh > Chinku and Elina. - Elina > Akash. - Chinku > Akash. - Bikash > Dinesh. - Order: Bikash > Dinesh > (Chinku/Elina) > Akash.
Step 4: Conclusion
The tallest is Bikash. The "next to the tallest" is Dinesh.
Final Answer:(D)

The word is INTERMEDIATE, which has 12 letters. The first half consists of the first 6 letters: INTERM The second half consists of the next 6 letters: EDIATE According to the question, the second half is reversed and placed before the first half. Reversed second half: ETAIDE New arrangement: ETAIDE INTERM Now, we need to find the letter from the right in this new arrangement. The letters from the right are: M, R, E, T, N, I, E, D, I, A, T, E The letter from the right is M. The letter from the right is R. The letter from the right is E. The letter from the right is T. The letter from the right is N. The letter from the right is I. The letter from the right is E. The letter from the right is D. The letter from the right is I. The letter from the right is A. The letter from the right is A. Now, we need to find the letter that is to the right of this letter from the right (which is A). Starting from A and moving two positions to the right: 1st to the right of A is T. 2nd to the right of A is E. Wait, I misread the question. "which letter will be to the right of letter from the right?" The letter from the right is A. We need to find the letter that is two positions to the right of A in the arrangement ETAIDE INTERM. Position of A in the arrangement is 9 (from the left). The letter two positions to the right of A will be at position from the left. The letter in ETAIDE INTERM is R. Let me re-read the question carefully again. "which letter will be to the right of letter from the right?" letter from the right: A (at position 9 from the left) to the right of A: T (at position 10 from the left) to the right of A: E (at position 11 from the left) There is still a mismatch with the correct option. Let's try counting from the right again. The letter from the right is A. Moving to the right means moving towards the left of the arrangement. The letter immediately to the right of A (when looking from right to left) is I (the 9th letter from the left, or 4th from the right). The second letter to the right of A is D (the 8th letter from the left, or 5th from the right). So, the letter to the right of the letter from the right is D.

Let the total number of boys in the class be . We are given that one boy is seventeenth in order from both the ends. If a boy is seventeenth from the front, it means there are boys standing before him. If the same boy is seventeenth from the back, it means there are boys standing after him. The total number of boys in the class is the number of boys before him, plus the boy himself, plus the number of boys after him. $ $ Therefore, there are 33 boys in the class. We can also think of this as: Position from the front + Position from the back - 1 = Total number of items. Here, the position from the front is 17, and the position from the back is 17. Total number of boys .

Total number of children in the row = 40. Position of A from the left end = 13th. Position of B from the right end = 9th. To find the position of B from the left end, we use the formula: Position from left = Total number of children - Position from right + 1 Position of B from the left end nd. C is fourth to the left of B. Since we are considering the positions from the left end, moving to the left means decreasing the position number. Position of C from the left end Position of C from the left end th. Now we have the positions of A and C from the left end: Position of A from the left = 13th. Position of C from the left = 28th. Since the position of A is less than the position of C, A is to the left of C. The number of children between A and C can be found by subtracting their positions and then subtracting 1: Number of children between A and C Number of children between A and C Number of children between A and C Number of children between A and C Therefore, there are 14 children between A and C.