# IPM Sample Paper 2020 | IPM Rohtak Quantitative Aptitude

###### IPMAT Sample Paper | IPMAT Question Paper | Question 3

IPMAT 2020 Sample Paper IPM Rohtak Quantitative Aptitude. Solve questions from IPMAT 2020 Sample Paper from IPM Rohtak and check the solutions to get adequate practice. The best way to ace IPMAT is by solving IPMAT Question Paper. To solve other IPMAT Sample papers, go here: IPM Sample Paper

Directions: Study the data given below and answer the following questions. The pie charts shown below shows the distance covered by a boat moving upstream and downstream indifferent days of a week. And the table shows the speed of stream in km/hr. in different days of a week.

Question 3 : If the speed of boat in still water on Saturday was 27 km/hr and the speed of boat in still water on Wednesday was 66$$frac{2}{3}\\$% more than that of Saturday and time taken to travel upstream on Wednesday is $\frac{16}{13}\\$ times than time taken by it to travel downstream on Saturday, then find the speed of stream$in kmph) on Saturday?

1. 2
2. 4
3. 9
4. 8
5. None of these

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Let speed of the boat Upstream be U.
Speed of the boat Downstream be D.
Speed of boat in still water be B.
Speed of the stream be W.

U = B – W
D = B + W

We are given that speed of boat in still water on Saturday was 27 kmph.
Bsat= 27kmph

Also, the speed of boat in still water on Wednesday was 66 $$frac{2}{3}\\$ % more than that of Saturday Bwed = Bsat + 66 $\frac{2}{3}\\$ % * Bsat = 27 + 200/3 * 27/100 = 45kmph Let time taken to travel downstream on Saturday be ‘t’ Time taken to travel upstream on Wednesday = $\frac{16}{13}\\$ t. Wednesday, Speed of the stream = 6 kmph. Wwed = 6kmph Upstream speed on Wednesday = Uwed = Bwed – Wwed = 45 – 6 = 39kmph Distance travelled upstream on Wednesday = 12% of 4800 = 576km. So, time taken to cover Upstream on Wednesday = $\frac{576}{39}\\$ = 14 $\frac{10}{13}\\$ = $\frac{192}{13}\\$ hours. Time taken to travel upstream on Wednesday = $\frac{16}{13}\\$ t = $\frac{192}{13}\\$ hours. t=12 hours. Time taken to travel downstream on Saturday =t =12hours. Distance covered Downstream on Saturday = 18% of 2400 = 432km Downstream speed on Saturday Dsat = $\frac{432}{12}\\$ = 36kmph Dsat = Bsat + Wsat 36 = 27 + Wsat, Wsat = 9 kmph. Therefore speed of Stream on Saturday is 9 kmph. The question is "If the speed of boat in still water on Saturday was 27 km/hr and the speed of boat in still water on Wednesday was 66$\frac{2}{3}\\$% more than that of Saturday and time taken to travel upstream on Wednesday is $\frac{16}{13}\\$ times than time taken by it to travel downstream on Saturday, then find the speed of stream$in kmph) on Saturday?"

##### Hence, the answer is 9

Choice C is the correct answer

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