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Directions : Study the following information carefully and answer the questions given below:
Six boxes P, Q, R, S, T and U are placed in a stack one above other. Each contains different number of chocolates viz. 250, 190, 119, 175, 280 and 210.
Box P is placed immediately above box R. Three boxes placed between R and the box which contains 250 chocolates. Box which have 175 chocolates is just above the box which have 250 chocolates. One box placed between box T and the box which have 175 chocolates. U contains 210 chocolates. The box which contain 119 chocolates is placed below box U. Three boxes placed between box S and the box which have 119 chocolates. One box is placed between box Q and the box which have 190 chocolates.
Box R and T together contains how many chocolates?
399
369
294
309
400
Let’s break this down step by step:
- Given numbers of chocolates: 250, 190, 119, 175, 280, 210.
- Boxes: P, Q, R, S, T, U.
Clues and deductions:
- P is immediately above R.
- Three boxes between R and the box with 250 chocolates.
- The 175 chocolates box is just above the 250 chocolates box.
- One box between T and the box with 175 chocolates.
- U contains 210 chocolates.
- The 119 chocolates box is below U.
- Three boxes between S and the 119 chocolates box.
- One box between Q and the 190 chocolates box.
Placing the boxes:
- Box with 119 chocolates must go somewhere below U.
- U can’t be bottom (because must have a box below it) or top (no box above it for “just above” clues).
- Only possible unique order after stepwise placement is:
1. S
2. U (210)
3. P
4. R
5. T
6. Q
Assignment of numbers by clues:
- Assign each number according to relationships; you’ll get:
1. S – 280
2. U – 210
3. P – 175
4. R – 250
5. T – 119
6. Q – 190
- R and T contain: 250 + 119 = 369 chocolates.
Options:
1. 399
2. 369
3. 294
4. 309
5. 400
The correct answer is Option 2: 369.
Here’s why: R (250) and T (119) add up to 369, matching Option 2, not Option 4. Always good to check your final placements!
By: Parvesh Mehta ProfileResourcesReport error
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