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Research Aptitude Test - 16

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Research Aptitude Test - 16
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Weekly Quiz Competition
  • Question 1
    2 / -0.5

    A can do a work in 10 days and B can do the same work in 20 days. They work together for 5 days and then A goes away. In how many, more days will B finish the work?

    Solution

    In 5 days the can complete

    Remaining is 1/4 part

  • Question 2
    2 / -0.5

    In a fort there was sufficient food for 200 soldiers for 31 day. After 27 days 120 soldiers left the fort. For how many extra days will the rest of the food last for the remaining soldiers?

    Solution

    Man x Day = Man. Day

    200 x 31 = 6200

    After 27 days

    200 x 27 = 5400 Man. Day is finished Remaining = 800

    Man Day = 800

    80 Day = 800

    Day = 10

  • Question 3
    2 / -0.5

    Find the principal if the interest compounded at the rate of 10% per annum for two years is Rs. 420.

    Solution

    P = ?, Cl = Rs. 420, R = 10%, T = 2 years.

  • Question 4
    2 / -0.5

    A sum of money doubles itself in 5 years. In how many years will it become fourfold (if interest is compounded)?

    Solution

    ⇒ 4 = [21/5 ]T

    ⇒ 22 = 2T/5

    ⇒ T/5 = 2

    ∴ T = 10 yrs.

  • Question 5
    2 / -0.5

    Divided Rs. 6000 into two parts so that simple interest on the first part for 2 years at 6% p.a. may be equal to the simple interest on the second part for 3 years at 8% p.a.

    Solution

    Let one part be Rs. x then

    12x = 144000 - 24x

    36x = 144000

    x = 4000

  • Question 6
    2 / -0.5

    Two stations A and B are 110 km apart on a straight line. One train starts from A at 7 a.m. and travels towards B at 20 kmph, Another train starts from B at 8 a.m. and travels towards A at a speed of 25 kmph. At what time will they meet?

    Solution

    Suppose they meet x hours after 7 a.m.

    Distance covered by A in x hours = 20x km

    Distance covered by B in (x - 1) hours

    = 25 (x - 1)km

    ∴20x + 25 (x - 1) = 110

    or 45x = 135 or x = 3.

    So, they meet at 10 a.m.

  • Question 7
    2 / -0.5

    Two trains are running in opposite directions towards each other with speeds of 54 kmph and 48 kmph respectively. If the length of the train is 250 m and they cross each other in 18 seconds, the length of the other train is

    Solution

    Relative speed = (54 + 48) kmp

    Let the length of the other train be x metres

    = 1530 or x = 260 m

    ∴ The length of the other train is 260 m.

  • Question 8
    2 / -0.5

    A train travelling at 48 kmph completely crosses- another train having half its length and traveling in opposite direction at 42 kmph, in 12 seconds. It also passes a railway platform in 45 seconds. The length of the platform is

    Solution

    Let the length of the first train be x metres.

    Then, the length of the second train is (x/2) metres.

    Relative speed = (48 + 42) kmp

    or x = 200.

    ∴ Length of first train = 200m.

    Let the length of platform be y metres.

    Speed of the first train

    = 1800 ⇒ y = 400 m

  • Question 9
    2 / -0.5

    A train of length 150 m takes 10 seconds to pass over another train 100 m long coming from the opposite direction, if the speed of the first train be 30 Kmph. the speed of the second train is

    Solution

    Let the speed of the second train be x kmph.

    Relative speed = (30 + x) kmph

    ⇒ x = 60

  • Question 10
    2 / -0.5

    If Po and Ps are the vapour pressures of the solvent and solution respectively and n1 ​ and  n2 are mole fractions of solvent and solute respectively, then

    Solution

    If  Po ​  and  Ps ​ are the vapour pressures of the solvent and solution respectively, n1 ​ and  n2 ​ are the mole fractions of the solvent and solute respectively, then  Ps ​=Po ​n1 ​. 

     

    According to Raoult 's law, the vapour pressure of a solvent above a solution is  equal  to the vapour pressure of the pure solvent at the same temperature  scaled  by the mole fraction of the solvent present.

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