(B) $1$. Write the alphabet in reverse order: $Z, Y, X, W, V, U, T, S, R, Q, P, O, N, M, L, K, J, I, H, G, F, E, D, C, B, A$.$2$. Drop every alternate

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(B) $1$. Write the alphabet in reverse order: $Z, Y, X, W, V, U, T, S, R, Q, P, O, N, M, L, K, J, I, H, G, F, E, D, C, B, A$.$2$. Drop every alternate letter starting with $Y$ ($Y, W, U, S, Q, O, M, K, I, G, E, C, A$ are dropped).$3$. The remaining letters are: $Z, X, V, T, R, P, N, L, J, H, F, D, B$.$4$. There are $13$ letters in the new series.$5$. The middle letter is the $7^{th}$ letter,which is $N$.

Competitive Reasoning Alphabet Test Alphabet Test

Medium

Each of the following questions is based on the following alphabet series.
$A, B, C, D, E, F, G, H, I, J, K, L, M$
$N, O, P, Q, R, S, T, U, V, W, X, Y, Z$
If the alphabet is written in the reverse order and every alternate letter starting with $Y$ is dropped,which letter will be exactly in the middle of the remaining letters of the alphabet?

A
$M$
B
$N$
C
$O$
D
$M$ or $O$

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How many pairs of letters are there in the word $ADEQUATELY$ which have as many letters between them in the word as in the alphabet?

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In the word $FLOURISH$,all the vowels are first arranged alphabetically and then all the consonants are arranged alphabetically. Then,all the vowels are replaced by the previous letter and all the consonants are replaced by the next letter from the English alphabet. Which letter will be third from the right end?

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In the following series,count each $N$ which is immediately followed by $X$ but $X$ is not immediately followed by $T.$ How many such $N's$ are there?
$N, X, N, T, Q, M, N, X, T, M, X, N, X, C, N, Q, M, N, N, X, Q, N, X, T, X, N, A, M, X, N, X, M$

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If it is possible to make only one meaningful word with the first,fifth,ninth and the tenth letters of the word $'AUTOMOBILE'$,which would be the second letter of the word from the right? If more than one such word can be formed,give $'Y'$ as the answer. If no such word can be formed,give $'Z'$ as your answer.

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Find which one word cannot be made from the letters of the given word: $CORRESPONDING$.

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How many pairs of letters are there in the word $ADEQUATELY$ which have as many letters between them in the word as in the alphabet?

In the following series,count each $N$ which is immediately followed by $X$ but $X$ is not immediately followed by $T.$ How many such $N's$ are there?$N, X, N, T, Q, M, N, X, T, M, X, N, X, C, N, Q, M, N, N, X, Q, N, X, T, X, N, A, M, X, N, X, M$

Find which one word cannot be made from the letters of the given word: $CORRESPONDING$.

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In the following series,count each $N$ which is immediately followed by $X$ but $X$ is not immediately followed by $T.$ How many such $N's$ are there?
$N, X, N, T, Q, M, N, X, T, M, X, N, X, C, N, Q, M, N, N, X, Q, N, X, T, X, N, A, M, X, N, X, M$