How many such pairs of letters are there in t | vedclass

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(D) To find the pairs of letters,we check the sequence in the word $CORPORATE$ against the English alphabet:$1$. $C$ to $O$: $C(3), D, E, F, G, H, I,

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(D) To find the pairs of letters,we check the sequence in the word $CORPORATE$ against the English alphabet:$1$. $C$ to $O$: $C(3), D, E, F, G, H, I, J, K, L, M, N, O(15)$. (Difference is $11$ letters,not matching).$2$. $P$ to $R$: $P, Q, R$. (There is $1$ letter between them in the word,and $1$ letter in the alphabet).$3$. $R$ to $T$: $R, S, T$. (There is $1$ letter between them in the word,and $1$ letter in the alphabet).$4$. $O$ to $R$: $O, P, Q, R$. (There are $2$ letters between them in the word,and $2$ letters in the alphabet).However,the condition specifies the same sequence as the English alphabet. Checking forward:- $(P, R)$: $P$ is $16^{th}$,$R$ is $18^{th}$. In the word,$P$ is at index $3$ and $R$ is at index $5$. Gap is $1$ letter $(O)$. This matches.- $(R, T)$: $R$ is $18^{th}$,$T$ is $20^{th}$. In the word,$R$ is at index $5$ and $T$ is at index $7$. Gap is $1$ letter $(A)$. This matches.- $(O, R)$: $O$ is $15^{th}$,$R$ is $18^{th}$. In the word,$O$ is at index $2$ and $R$ is at index $5$. Gap is $2$ letters $(R, P)$. This matches.Thus,there are $3$ such pairs: $(P, R), (R, T),$ and $(O, R)$.

How many such pairs of letters are there in the word $CORPORATE$,each of which has as many letters between them in the word as in the English alphabet?

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