Question:
Ten friends, Matt, Sam, Pat, Tom, Sid, Alex, Kat, Jim, Jane and John, are having dinner at a rectangular table. Eight of them sit facing each other along the two long sides of the table, four on each side. The other two sit facing each other along the two short sides. Pat sits diagonally opposite Kat. Alex faces Jim. John sits to the right of Jane. Tom sits between Sam and Jim. Pat sits at the extreme left and Jane sits at the extreme right along the long side of the table. Sid faces Tom. Matt sits to the right of Sam.
Who are sitting diagonally opposite to each other?
Ten friends, Matt, Sam, Pat, Tom, Sid, Alex, Kat, Jim, Jane and John, are having dinner at a rectangular table. Eight of them sit facing each other along the two long sides of the table, four on each side. The other two sit facing each other along the two short sides. Pat sits diagonally opposite Kat. Alex faces Jim. John sits to the right of Jane. Tom sits between Sam and Jim. Pat sits at the extreme left and Jane sits at the extreme right along the long side of the table. Sid faces Tom. Matt sits to the right of Sam.
Who are sitting diagonally opposite to each other?
Show Hint
Diagonal pairs sit at opposite corners of the rectangle; facing pairs sit in the same seat number on each row.
Updated On: Jul 16, 2026
- Sid and Tom
- Sam and Jane
- Alex and Jim
- Jane and Kat
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Verified By Collegedunia
The Correct Option is B
Solution and Explanation
Step 1: Recall the final layout of both rows.
One row (left to right) is Pat, Sid, Alex, Jane. The opposite row (left to right) is Sam, Tom, Jim, Kat, built from the between, facing and diagonal clues.
Step 2: Identify facing pairs first, since they are the easiest to rule out.
Sid faces Tom and Alex faces Jim, these pairs sit directly across from each other, not diagonally, so they cannot be the answer.
Step 3: Work out the true diagonal pairs.
A diagonal pair connects one end of a row to the far end of the opposite row. Pat (left end of one row) is diagonally opposite Kat (right end of the other row), which matches the given clue. By the same logic, Sam (left end of the other row) is diagonally opposite Jane (right end of Pat's row).
Step 4: Check Jane and Kat.
Jane and Kat both sit at the right ends of their own rows, directly across from each other, so they are a facing pair, not diagonal.
Final Answer:
The diagonal pair is Sam and Jane. \[ \boxed{\text{Sam and Jane}} \]
One row (left to right) is Pat, Sid, Alex, Jane. The opposite row (left to right) is Sam, Tom, Jim, Kat, built from the between, facing and diagonal clues.
Step 2: Identify facing pairs first, since they are the easiest to rule out.
Sid faces Tom and Alex faces Jim, these pairs sit directly across from each other, not diagonally, so they cannot be the answer.
Step 3: Work out the true diagonal pairs.
A diagonal pair connects one end of a row to the far end of the opposite row. Pat (left end of one row) is diagonally opposite Kat (right end of the other row), which matches the given clue. By the same logic, Sam (left end of the other row) is diagonally opposite Jane (right end of Pat's row).
Step 4: Check Jane and Kat.
Jane and Kat both sit at the right ends of their own rows, directly across from each other, so they are a facing pair, not diagonal.
Final Answer:
The diagonal pair is Sam and Jane. \[ \boxed{\text{Sam and Jane}} \]
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