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HCL Logical Questions




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Q #11
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Logical Question

Directions: In each question, you are given certain data followed by two statements. For answering the questions:

  • Mark 1. If  statement (a) is insufficient to answer the question.
  • Mark 2. If  statement (b) is insufficient to answer the question.
  • Mark 3. If both the statements together are sufficient to answer the question, but neither statement alone is sufficient.
  • Mark 4. If each statement alone is sufficient to answer the question.
  • Mark 5. If both the statements together are not sufficient to answer the question.

A and B are integers . Is ‘A’ even?

  1. 2A + 3B is even.
  2. 2A – 5B is even.

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Explanation: 2A + 3B is even. It means that anyways 2A has to be even irrespective of A.So 3B has to even to make the result. 3B can be even only if B is even. Hence we can’t say A is even or not. Even + Even = Even .Even – even =Even.

Q #12
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Logical Question

Directions: In each question, you are given certain data followed by two statements. For answering the questions:

  • Mark 1. If both the statements together are insufficient to answer the question.
  • Mark 2. If any one of the two statements is sufficient to answer the question.
  • Mark 3. If each statement alone is sufficient to answer the question.
  • Mark 4. If both the statements together are sufficient to answer the question, but neither statement alone is sufficient.

If a, b, c are integers, is (a - b + c) > (a + b - c)?

  1. b is negative.
  2. c is positive.


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Explanation: Cancel out the integer “a” on both the sides of he inequality. Arrange “b” on one side of the inequality and “c” on the other. We have to now determine the relation between (- 2b) and (- 2c). If “b” is - ve, then (- 2b) is + ve. If “c” is + ve, then (- 2c) is - ve. So ( - 2b) > (- 2c). Since both the statements are required to determine the outcome, we get (4) as the answer.

Q #13
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Logical Question

Directions: Each question is followed by two statements. You have to decide whether the information provided the statements is sufficient for answering the question.

  • Mark 1If the question can be answered by using one of the statements alone, but cannot be answered by using the other statement alone.
  • Mark 2. If the question can be answered by using either statement alone.
  • Mark 3. If the question can be answered by using both statements together, but cannot be answered by using either statement alone.
  • Mark 4. If the question cannot be answered even by using both the statements together.

If the total expenditure of a tennis player for Racquets, Shoes and Balls last year was Rs.40,000, how much of the total expenditure was for Racquets?

  1. The expenditure for Balls was 30 percent greater than the expenditure for Shoes.
  2. The total of the expenditure for Shoes and Balls was 25 percent less than the expenditure for Racquets.


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Explanation: Racquets + Shoes + Balls = Rs.40,000 From statement A, Balls = 1.3 x shares Racquets + Shoes + 1.3 Shoes = 40,000 ? The amount spent only on Racquets can be determined. ?statement A alone is not sufficient from statement B Shoes + Balls = 0.75 Racquets Racquets + 0.75 Racquets = 40,000 ?the amount spent on Racquets can be determined. Hence statement B alone is sufficient.

Q #14
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Logical Question

Directions: Each question is followed by two statements. You have to decide whether the information provided the statements is sufficient for answering the question.

Are the two lines, drwan in the picture parallel ?

  1. The two lines are coplanar
  2. The perpendicular distance between the two lines is same for all the points on the lines


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Explanation: Statement I is redundant since the lines are drawn on the same paper, they are co-planar. Statement II tells us that the lines are parallel

Q #15
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Logical Question

Directions: In this Question , Each Alphabet used is for a distinct digit & the equation given is mathematically true .

Here bin is a 3 digit number , pipa is a 4- digit number . bin+bin+bin=pipa+pipa where i=4 & a =3 Find the value of ban-pan

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Explanation: From question we get 3n =2a, possibility of (n,a)=(2,3) Then, 3i=12 which should be equal to 2p assuming p=1 Then, solving the above equation we get b=9, p=1, n=2, a=3