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hardQ. No. 16858-solve-this-time-and-work-question-neeraj-starts-a-task-alone-and-works-for-6-days-sahil-then-joins

Solve this Time and Work question: Neeraj starts a task alone and works for 6 days. Sahil then joins, and the task is completed in 12 days from the start. If Neeraj alone takes 18 days, how many days would Sahil alone take?

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This bilingual Time and Work item asks the learner to solve “Solve this Time and Work question: Neeraj starts a task alone and works for 6 days. Sahil then joins, and the task is completed in 12 days from the start. If Neeraj alone takes 18 days, how many days would Sahil alone take?” through a complete, auditable work-rate equation. The validated answer is 18 days. The explanation preserves the original question-specific working, reconstructs the governing rule, checks every relevant condition or transition, and compares all three distractors. It builds disciplined reasoning, accurate option elimination and exam-ready verification for SSC.

A19 days
B20 days
C18 days
D17 days
Correct Answer: 18 daysYour Answer: C

Explanation

The verified answer to “Solve this Time and Work question: Neeraj starts a task alone and works for 6 days. Sahil then joins, and the task is completed in 12 days from the start. If Neeraj alone takes 18 days, how many days would Sahil alone take?” is 18 days, option C. The question-specific working supplied with the item states: eeraj works throughout all 12 days and completes 12/18. Sahil works for 6 days and completes the remaining 0.33. Therefore Sahil's time = (6)/(0.33) = 18 days. This working identifies the relevant work-rate equation and connects the given information to the required result. After applying the verified rule, the required value or position is 18 days. The alternatives 19 days, 20 days and 17 days fail because each breaks at least one stated condition, transition, direction or arithmetic step. A plausible-looking option is not sufficient unless it reproduces the complete work-rate equation. This full replay leads only to 18 days, so option C is uniquely correct. The method is transparent, question-specific and suitable for SSC, Railway, Banking, Defence, State and other competitive examinations.

Important Notes

  • Rebuild the complete Time and Work work-rate equation before selecting 18 days.
  • Question-specific Time and Work working connects the stated clues or terms directly with 18 days.
  • Options 19 days, 20 days, 17 days each break a condition or transition in this Time and Work item.
  • Replay every step in the Time and Work work-rate equation to independently confirm 18 days.

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Common questions and clear answers for this topic.

What is the verified answer to “Solve this Time and Work question: Neeraj starts a task alone and works for 6 days. Sahil then joins, and the task is completed in 12 days from the start. If Neeraj alone takes 18 days, how many days would Sahil alone take?”?

18 days, option C.

Which method solves this Time and Work item?

Rebuild and verify the complete work-rate equation.

Why are the other options incorrect?

19 days, 20 days, 17 days break a clue, direction, transition or operation.

How should the answer be checked?

Replay the rule from the first clue or term and test every intermediate step.

What is Time and Work and what is the basic concept?

Time and Work problems involve finding how long it takes to complete a task. Basic concept: If A can do a work in n days, A's one day work = 1/n. If A and B together can do work in n days, combined one day work = 1/n. Key formula: Total Work = Efficiency x Time. Time and Work is a major topic in SSC CGL, IBPS Bank PO, SBI PO, CAT, and Railway exams.

How to solve Time and Work problems using LCM method?

LCM Method: Assume total work = LCM of given days. Calculate each person's work per day = Total work divided by Days. Combined work per day = Sum of individual work rates. Time = Total work divided by Combined rate. Example: A can do work in 10 days, B in 15 days. LCM(10,15) = 30 units. A's daily work = 3 units, B's = 2 units. Together = 5 units/day. Time = 30/5 = 6 days. This avoids fractions and is much faster.