CLAT 2018 Question Paper

Instructions

For the following questions answer them individually

CLAT 2018 - Question 141


The number of children in a camp is x and their average weight is 20 kg. If 5 children each weighing 12 kg, join the camp or if 10 children each weighing 21 kg leave the camp, the average weight in both the cases remain the same. The value of x is

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CLAT 2018 - Question 142


In a 120 litre of solution of Acid and water, acid is 75%. A person takes out 20 litres of this solution and added 16.2 litres of acid and 3.8 litres of water in the remaining solution. What is the percentage of water in the final solution?

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CLAT 2018 - Question 143


Twelve men and 5 women can complete a work in 2 days whereas 4 men and 3 women can complete the same work in 5 days. In how many days can 8 men complete the work?

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CLAT 2018 - Question 144


a and b are inversely proportional to each other and are positive. If a increases by 100%, then b decreases by

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CLAT 2018 - Question 145


Four pipes A, B, C and D can fill a tank with water in 15, 20, 30 and 60 hours respectively. Pipe A is opened at 4 a.m., B at 5 a.m., C at 6 a.m. and D at 7 a.m. When is the tank filled up completely?

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CLAT 2018 - Question 146


If a person travels at a speed of 40 km/h he will reach his destination on time. He covered half the journey in $$\frac{2}{3}$$ of the time. At what speed (in km/hr) should he travel to cover the remaining journey to reach the destination on time?

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CLAT 2018 - Question 147


The parallel sides of a trapezium shaped field are 25 m and 10 m and non parallel sides are 14 m and 13 m. What is the area (in m$$^2$$) of the field?

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CLAT 2018 - Question 148


$$x^2 (a - b) + a^2(b - x) + b^2 (x - a)$$ is factored as

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CLAT 2018 - Question 149


Three fair dice are thrown simultaneously. What is the probability that the sum of numbers on their tops, is at least 6?

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CLAT 2018 - Question 150


Six dice are stacked on the floor as shown in the figure below. On each dice, the sum of numbers on opposite faces is 7, i.e, if 1 is written on one face then 6 is written on the face opposite it and so on.

What is the maximum possible sum of numbers on the 21 visible faces?

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