Question: On which day of the week did Hitesh visit the zoo? Statements: I.…

2025

Question: On which day of the week did Hitesh visit the zoo?

Statements:

I. Hitesh did not visit the zoo either on Tuesday or on Thursday.

II. Hitesh visited the zoo two days before his mother reached his house, which was the day after Monday.

  1. A.

    I alone is sufficient while II alone is not sufficient

  2. B.

    II alone is sufficient while I alone is not sufficient

  3. C.

    Either I or II is sufficient

  4. D.

    Neither I nor II is sufficient

Attempted by 1 students.

Show answer & explanation

Correct answer: B

Concept:

In a data-sufficiency question, a statement is sufficient on its own only when it narrows the possibilities down to exactly one value; if several values still fit after using it, that statement alone is insufficient. Each statement must be checked independently first, before checking them together.

Applying it here:

  • Statement I only rules out Tuesday and Thursday, leaving five other days of the week still possible — it does not settle on a single day by itself, so it is not sufficient alone.

  • Statement II gives two relative clues that combine into one exact day: the day after Monday is Tuesday, so that is when Hitesh's mother arrived; two days before Tuesday is Sunday, so Statement II alone fixes the visit as a single specific day.

Cross-check:

Sunday does not fall on Tuesday or Thursday, so it is consistent with Statement I as well — confirming Statement II's result holds on its own, and that Statement I's information alone was never enough to reach it.

Why the other choices don't fit:

  • Claiming Statement I alone is enough (with Statement II not) reverses the actual situation — Statement I still leaves multiple candidate days, while Statement II's chain of clues reaches one day by itself.

  • Calling it 'either statement alone works' requires both to independently fix a single day; Statement I never narrows down to one day, so that requirement fails.

  • Concluding 'neither is sufficient' misses that one of the two clues (the relative-day chain) already pins down one exact day on its own.

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