Direction: Study the following alphabetical sequence and answer the question based on it.
$$\text{G A G H U T A A K H G A O Y Y D K K V R A B I C D D C R F F A H A H A I H}$$

If we drop all the vowels from the above series, which letter will be in the middle position?

First, let us identify and list all the letters in the given sequence:
$$\text{G A G H U T A A K H G A O Y Y D K K V R A B I C D D C R F F A H A H A I H}$$

Let us filter out all the vowels ($\text{A, E, I, O, U}$):

* Remaining consonants: $\text{G, G, H, T, K, H, G, Y, Y, D, K, K, V, R, B, C, D, D, C, R, F, F, H, H, H}$

Let us list the sequence of consonants in order and determine their indexing:

1. G, 2. G, 3. H, 4. T, 5. K, 6. H, 7. G, 8. Y, 9. Y, 10. D, 11. K, 12. K, 13. V, 14. R, 15. B, 16. C, 17. D, 18. D, 19. C, 20. R, 21. F, 22. F, 23. H, 24. H, 25. H

The total number of consonants is $25$.
Since the total number of items is odd, the exact middle position is given by:

$$\text{Middle Position}=\frac{25+1}{2}=13^{\text{th}}\text{ element}$$

Looking at our list, the $13^{\text{th}}$ consonant is $\text{V}$.