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Question

Directions: Read the following information carefully and answer the questions given below:There are 7 persons A, B, C, D, E, F, and G. and they have to attend a meeting in a reputed hotel in Agra on Sunday, Monday, Tuesday, Wednesday, Thursday, Friday, and Saturday, Starting the week from Monday but not necessarily in the same order. (Assume that they attend the meeting in the same month of the year.) B attends a meeting on Thursday. Only one person attends the meeting between B and G. A attends the meeting immediately after G. The number of people who attend a meeting before A is the same as the number of people who attend the meeting after C. Only one person attends a meeting between C and D. F attends the meeting after D.

Find the odd one?

This question was previously asked in
RBI Assistant Prelims Memory Based Paper (27 March 2022) (Shift 2)
The correct answer is

EG

To find the odd one out among the given pairs, we first need to determine the meeting schedule for all 7 persons (A, B, C, D, E, F, G) based on the provided clues.

Determining the Meeting Schedule

Let's assign numbers to the days of the week, starting from Monday as Day 1:

  • Monday: 1
  • Tuesday: 2
  • Wednesday: 3
  • Thursday: 4
  • Friday: 5
  • Saturday: 6
  • Sunday: 7

Now, let's apply the clues step-by-step:

  1. B attends on Thursday: B is scheduled for Day 4.

    Schedule: _ _ _ B _ _ _

  2. Only one person between B and G: This means G can be on Day 2 (Tuesday) or Day 5 (Friday).
    • Possibility 1: G is on Day 2. Schedule: G _ B _ _ _ _
    • Possibility 2: G is on Day 5. Schedule: _ _ _ B G _ _
  3. A attends immediately after G:
    • If G is on Day 2 (Possibility 1), A is on Day 3. Schedule: G A B _ _ _ _ (G=2, A=3, B=4)
    • If G is on Day 5 (Possibility 2), A is on Day 6. Schedule: _ _ _ B G A _ (B=4, G=5, A=6)
  4. The number of people before A is the same as the number of people after C:
    • Consider Possibility 1 (G=2, A=3, B=4): There are 2 people before A (Monday and G on Tuesday). So, there must be 2 people after C. This places C on Day 5. The schedule would be G A B _ C _ _. However, this conflicts with B being scheduled on Day 4. Therefore, Possibility 1 is invalid.
    • Consider Possibility 2 (B=4, G=5, A=6): There are 5 people before A (Monday, Tuesday, Wednesday, B on Thursday, G on Friday). So, there must be 5 people after C. With 7 total days, this places C on Day 1 (Monday). Schedule: C _ _ B G A _
  5. Only one person attends between C and D: Since C is on Day 1, and there's one person between C and D, D must be on Day 3 (Wednesday).

    Schedule: C _ D B G A _

  6. F attends the meeting after D: D is on Day 3. The available slots after Day 3 are Day 7 (Sunday), as Day 5 (G) and Day 6 (A) are already occupied. Therefore, F must be on Day 7 (Sunday).

    Schedule: C _ D B G A F

  7. Fill the remaining slot: The only person left is E, and the only day left is Day 2 (Tuesday).

    Final Schedule: C E D B G A F

The final schedule is:

Day Monday (1) Tuesday (2) Wednesday (3) Thursday (4) Friday (5) Saturday (6) Sunday (7)
Person C E D B G A F

Analyzing the Pairs

Now, let's examine the given pairs based on their scheduled days and the time difference between them:

  • GA: G is on Friday (Day 5), A is on Saturday (Day 6). The difference is $6 - 5 = 1$ day.
  • CE: C is on Monday (Day 1), E is on Tuesday (Day 2). The difference is $2 - 1 = 1$ day.
  • FG: G is on Friday (Day 5), F is on Sunday (Day 7). The difference is $7 - 5 = 2$ days.
  • EG: E is on Tuesday (Day 2), G is on Friday (Day 5). The difference is $5 - 2 = 3$ days.
  • DB: D is on Wednesday (Day 3), B is on Thursday (Day 4). The difference is $4 - 3 = 1$ day.

Identifying the Odd One Out

We observe the following time differences between the persons in each pair:

  • GA: 1 day
  • CE: 1 day
  • DB: 1 day
  • FG: 2 days
  • EG: 3 days

The pairs GA, CE, and DB all have a time difference of exactly 1 day between them. The pair FG has a difference of 2 days. The pair EG has a difference of 3 days.

Comparing the differences (1, 1, 1, 2, 3), the difference of 3 days for the pair EG is the largest and deviates most from the common difference of 1 day seen in the majority of the pairs. Therefore, EG is the odd one out.

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Similar Questions

  1. On which of the following days does E have to attend the meeting?

  2. Who among the following has to attend the meeting on Saturday?

  3. On which of the following days does D have to attend the meeting?

  4. how many people do attend the meeting between B and A?

  5. Which of the following combination is correct

  6. How many persons take admission between K and O?

  7. N takes admission in which of the following days?

  8. Who lives on the Flat 2 of Floor 2?

  9. Which of the following combination is true?

  10. How many floors are there between U and S?


Important Questions from Puzzle

  1. If ‘<’ stands for ‘−’, ‘>’ stands for ‘+’, ‘=’ stands for ‘×’ and ‘$’ stands for ‘÷’, what will come in place of the question mark (?) in the following equation? 

    31 > 81 $ 9 < 7 = ?

  2. If ‘A’ stands for ‘÷’, ‘B’ stands for ‘×’, ‘C’ stands for ‘+’ and ‘D’ stands for ‘−’, what will come in place of the question mark (?) in the following equation? 

    35 B 4 C 6 D 84 A 14 = ?

  3. This question is based on the five, three-digit numbers given below.

    (Left) 468 429 517 371 386 (Right)

    Example: 697 – First digit = 6, second digit = 9 and third digit = 7. (Note: All operations to be done from left to right.)

    What will be the resultant if the second digit of the highest number is multiplied with the second digit of the lowest number?

  4. This question is based on the five, three-digit numbers given below.

    (Left) 897 687 819 623 832 (Right)

    Example: 697 – First digit = 6, second digit = 9 and third digit = 7. (Note: All operations to be done from left to right.)

    What will be the resultant if the second digit of the highest number is added to the third digit of the lowest number?

  5. This question is based on the five, three-digit numbers given below.

    (Left) 138 436 253 173 752 (Right)

    (Example- 697 – First digit = 6, second digit = 9 and third digit = 7) (NOTE: All operations to be done from left to right.)

    What will be the resultant if the third digit of the lowest number is added to the second digit of the highest number?

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