• Placement Questions

Placement Papers with Solutions

(#M40018387) SELF QUESTION APTI Keep an EYE

In how many ways can the letters of the word 'ORANGE' be arranged so that none of the vowels are adjacent to each other?
Ops: A. 144
B. 720
C. 360
D. 576

vikash kumar shukla (12 years ago)

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(#M40018386) SELF QUESTION APTI Keep an EYE

Two people agree to meet between 6pm and 7pm with the understanding that each will wait for no longer than 20 minutes for the other. What is the probability that they will meet?
Ops: A. 1/3
B. 2/3
C. 5/9
D. 4/9

vikash kumar shukla (12 years ago)

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(#M40018385) SELF QUESTION APTI Keep an EYE

There are three piles of coins. Pile A consists of one coin, pile B consists of two coins, and pile C consists of three coins. These are to be used in a game played by Anita and Brinda. The game requires that:
i. In each turn a player takes either one coin from a pile or all the coins in a pile.
ii. The player who has to take the last coin loses

Anita plays first. How many coins must she pick and from which pile to ensure her victory?
Ops: A. All coins from pile 2
B. All coins from pile 3
C. One coin from pile 1
D. One coin from pile 2

vikash kumar shukla (12 years ago)

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(#M40018384) SELF QUESTION APTI Keep an EYE

Mohammed has 5 weights with him. He weighs two at a time and gets the recordings as 122, 123, 125, 127, 128, 129, 130, 131, 132 and 133. Find the maximum weight present with him.
Ops: A. 67
B. 64
C. 62
D. 70

vikash kumar shukla (12 years ago)

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(#M40018383) SELF QUESTION APTI Keep an EYE

There are two coins; one of radius r1 and the other of radius r2. The r1 coin is made to rotate around the circumference of r2. What is the number of rotations r1 will make around its own axis?

Ops: A. r2/r1
B. (r1+r2)/r1
C. (r2-r1)/r1
D. 2 * r2/r1

vikash kumar shukla (12 years ago)

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(#M40018382) SELF QUESTION APTI Keep an EYE

Samrat Ashok had 10 chiefs, each of whom had to pay obeisance to him. The chiefs were numbered from 1 to 10 and the chief numbered N had to give him N gold coins each weighing 10 gms. The total weight of all coins received turned out to be 532 gms. Ashok's mantri suspected that one of the chiefs had submitted all coins weighing 20% less. The possibility of more than one chief cheating does not exist. Based on this information, we can conclude that
Ops: A. No one had cheated and the mantri was unnecessarily worried
B. Either chief number 6 or chief number 8 had cheated
C. Chief number 9 had cheated
D. It is impossible to find out who had cheated Samrat Ashok

vikash kumar shukla (12 years ago)

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(#M40018381) SELF QUESTION APTI Keep an EYE

Albert and Fernandez have a two lap swimming race. Both start from opposite ends of the pool. On the first lap, the boys pass each other at 18 m from the deep end of the pool. During the second lap they pass at 10 m from the shallow end of the pool. Both go at constant speed but one of them is faster. Each boy rests for 4 seconds at the end of the first lap. What is the length of the pool?
Ops: A. 50 m
B. 44 m
C. 48 m
D. 64 m

vikash kumar shukla (12 years ago)

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(#M40018380) SELF QUESTION APTI Keep an EYE

Find the number of common roots of equations

x4 + 22x3 + 179x2 + 462x + 912 = 0
x4 + 22x3 + 163x2 + 638x + 432 = 0
A. 0
B. 1
C. 2
D. 3

vikash kumar shukla (12 years ago)

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(#M40018379) SELF QUESTION APTI Keep an EYE

If product P of 3 positive integers is 6 times their sum and one of the integers is the sum of other two, then the sum of all possible values of P is
A. 240
B. 360
C. 336
D. 432

vikash kumar shukla (12 years ago)

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(#M40018378) SELF QUESTION APTI Keep an EYE

Four insects are initially positioned at the corners of a square of side 22m. At time t=0 each insects starts to move directly towards the insect towards its left at a uniform speed of 1/7 m/s. Find the time/distance that each insect covers before the insects meet. [Use value of pi as 22/7]

vikash kumar shukla (12 years ago)

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