Study the following information carefully and answer the questions given below.
Seven persons- P, Q, R, S, T, U and V go on a picnic on different days in a week starting from Monday to Sunday but not necessarily in the same order. Only one person goes on picnic each day.
U goes to the picnic on Wednesday. Only one person goes between U and T. Only three persons go between T and S. Q goes immediately before R. V goes to the picnic after P but none of them go before S.
Who goes to picnic on Tuesday?
Correct Answer :
P
Solution :
Correct Answer: P
Step-by-Step Explanation:
Let's analyze the given conditions to determine the day on which each person goes on a picnic. The days of the week are ordered from Monday to Sunday:
1. Monday
2. Tuesday
3. Wednesday
4. Thursday
5. Friday
6. Saturday
7. Sunday
Step 1: Place U
It is given that "U goes to the picnic on Wednesday."
• Wednesday = U
Step 2: Place T
It is given that "Only one person goes between U and T."
Since U is on Wednesday (Day 3), T could go on either Monday (Day 1) or Friday (Day 5).
Step 3: Place S using T's position
It is given that "Only three persons go between T and S."
• Case 1: If T goes on Friday (Day 5), 3 persons between T and S means S must go on Monday (Day 1).
• Case 2: If T goes on Monday (Day 1), 3 persons between T and S means S must go on Friday (Day 5).
Now consider the condition: "V goes to the picnic after P but none of them go before S."
This statement means that both P and V must go on picnic after S. Therefore, S must go early enough so that both P and V can be placed after S.
If S were on Friday (Case 2), there would only be Saturday and Sunday remaining after S, which leaves space for P and V, but let's check the remaining places for Q and R.
"Q goes immediately before R." This requires two consecutive vacant days.
Let's evaluate Case 1 (T on Friday, S on Monday):
• Monday: S
• Wednesday: U
• Friday: T
The remaining vacant days are Tuesday, Thursday, Saturday, and Sunday.
Since Q goes immediately before R, they need 2 consecutive days. Looking at the vacant slots (Tuesday, Thursday, Saturday, Sunday), the only consecutive available days are Saturday and Sunday!
So: Saturday = Q, Sunday = R.
Now the remaining vacant days are Tuesday and Thursday.
We know V goes after P, so P must go on Tuesday and V must go on Thursday (since both are after S, who is on Monday).
Let's verify the full arrangement under Case 1:
• Monday: S
• Tuesday: P
• Wednesday: U
• Thursday: V
• Friday: T
• Saturday: Q
• Sunday: R
Let's check all conditions for this schedule:
1. U is on Wednesday — Satisfied.
2. Only one person between U (Wednesday) and T (Friday) — Satisfied (V is on Thursday).
3. Only three persons between T (Friday) and S (Monday) — Satisfied (P, U, V are between them).
4. Q goes immediately before R (Saturday and Sunday) — Satisfied.
5. V goes after P (Thursday is after Tuesday), and neither P nor V goes before S (both are after Monday) — Satisfied.
Therefore, P goes to the picnic on Tuesday.
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