In the following series,count each N which is | vedclass

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(B) We need to find the pattern $N, X$ where $X$ is not followed by $T.$ This means we are looking for the sequence $N, X, [not\ T].$Let us analyze th

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$4$

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(B) We need to find the pattern $N, X$ where $X$ is not followed by $T.$ This means we are looking for the sequence $N, X, [not\ T].$Let us analyze the series:$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$$1$. $N, X, N$ (Here $X$ is followed by $N$,not $T$): Valid$2$. $N, X, T$ (Here $X$ is followed by $T$): Invalid$3$. $N, X, C$ (Here $X$ is followed by $C$,not $T$): Valid$4$. $N, X, Q$ (Here $X$ is followed by $Q$,not $T$): Valid$5$. $N, X, T$ (Here $X$ is followed by $T$): Invalid$6$. $N, X, M$ (Here $X$ is followed by $M$,not $T$): ValidCounting these instances,we find $4$ such occurrences of $N$ that satisfy the condition.

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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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?$N, X, N, T, Q, M, N, X, T, M, X, N, X, C, N, Q, M, N, N, X, Q, N, X, T, X, N, A, M, X, N, X, M$