Five friends A, B, C, D and E are sitting on | vedclass

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(D) Given that there are $5$ positions on the bench: $1, 2, 3, 4, 5$ (from left to right).From statement $4$,$E$ is at position $1$.From statement $5$

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Between $B$ and $C$

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(D) Given that there are $5$ positions on the bench: $1, 2, 3, 4, 5$ (from left to right).From statement $4$,$E$ is at position $1$.From statement $5$,$C$ is at position $4$ (second from the right).From statement $7$,$A$ and $C$ are sitting together. Since $C$ is at $4$,$A$ can be at $3$ or $5$. From statement $6$,$A$ is to the right of $B$ and $E$. If $A$ were at $5$,$B$ would have to be at $4$ (impossible as $C$ is there) or $3$. From statement $1$,$A$ is next to $B$. If $A$ is at $3$,$B$ must be at $2$.Now we have: $E(1), B(2), A(3), C(4)$.Remaining person $D$ must be at position $5$.Check statement $2$: $C(4)$ and $D(5)$ are sitting together. This is consistent.Check statement $3$: $D(5)$ is not sitting with $E(1)$. This is consistent.Thus,the arrangement is $E, B, A, C, D$.$A$ is sitting between $B$ and $C$.

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