Five children are sitting in a row. S is sitt | vedclass

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Question

(A) There are $5$ children in a row. Let the positions be $1, 2, 3, 4, 5$ from left to right.$R$ is at the extreme left,so $R$ is at position $1$.$K$

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$K$ and $P$

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(A) There are $5$ children in a row. Let the positions be $1, 2, 3, 4, 5$ from left to right.$R$ is at the extreme left,so $R$ is at position $1$.$K$ is sitting next to $R$,so $K$ is at position $2$.$T$ is not sitting next to $K$,so $T$ cannot be at position $3$. Thus,$T$ must be at position $5$.$S$ is sitting next to $P$ but not $T$. Since $T$ is at position $5$,$S$ cannot be at position $4$. Therefore,$S$ must be at position $3$ and $P$ must be at position $4$.The final arrangement is $R, K, S, P, T$.Wait,re-evaluating: $S$ is next to $P$ but not $T$. If the order is $R, K, P, S, T$,then $S$ is next to $P$ and $T$. The condition says $S$ is not next to $T$. Let's try $R, K, T, P, S$. But $T$ is not next to $K$. Let's try $R, K, P, S, T$ is invalid. Let's try $R, K, S, P, T$. Here $S$ is next to $K$ and $P$. This satisfies all conditions: $S$ is next to $P$,$S$ is not next to $T$,$K$ is next to $R$,$R$ is at extreme left,$T$ is not next to $K$. Thus,the arrangement is $R, K, S, P, T$. The neighbors of $S$ are $K$ and $P$.

Five children are sitting in a row. $S$ is sitting next to $P$ but not $T$. $K$ is sitting next to $R$ who is sitting on the extreme left and $T$ is not sitting next to $K$. Who are sitting adjacent to $S$?

Similar Questions

$(i)$ Six friends $A, B, C, D, E$ and $F$ are sitting in a closed circle facing the centre.
$(ii)$ $E$ is to the left of $D$.
$(iii)$ $C$ is between $A$ and $B$.
$(iv)$ $F$ is between $E$ and $A$.
Who is to the right of $C$?

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