recategorized by
2,574 views
4 votes
4 votes

$P$ looks at $Q$ while $Q$ looks at $R$. $P$ is married, $R$ is not. The number of pairs of people in which a married person is looking at an unmarried person is 

  1. $0$
  2. $1$
  3. $2$
  4. Cannot be determined.
recategorized by
Migrated from GO Mechanical 4 years ago by Arjun

3 Answers

Best answer
4 votes
4 votes
Two cases possible Either Q is married or Q is unmarried.

If Q is married, $Q$ looking at $R$ counts as 1 required pair.

If Q is unmarried, $P$ looking at $Q$ counts as 1 required pair.

In either cases 1 such pair possible where a married person is looking at an unmarried person.

Correct Answer: $B$
selected by
1 votes
1 votes
B option

CASE 1 : When Q is married

QR is the pair.

CASE 2 : When Q is unmarried

PQ is the pair.

Only one of the above case is possible. So number of pairs is 1.
Answer:

Related questions

9 votes
9 votes
3 answers
2
1 votes
1 votes
1 answer
4
Arjun asked Feb 26, 2017
640 views
If you choose plan $P$, you will have to _________ plan $Q$, as these two are mutually ________.forgo, exclusiveforget, inclusiveaccept, exhaustiveadopt, intrusive