Latest Tata Consultancy Services ( TCS ) Placement Paper , Question and Answers for Freshers. The TCS recruitment process consists of Email writing and aptitude questions. Questions asked for interview in TCS Assessment Test for recruitment of Engineers.
TCS Online Aptitude Mock Test
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1. The test duration for Aptitude Test is 80 minutes.
2. The countdown timer displayed on the test screen will display the time left to finish the exam.
3. There will be 30 questions and no negative markings.
4. Each question carries 1 point.
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Question 1 of 30
1. Question
1 pointsA lady buys goods worth Rs 200 from a shop (shopkeeper is selling the goods with zero profit). The lady gives him Rs 1000 note. The shopkeeper gets the change from the next shop and keeps Rs 200 for himself and returns Rs 800 to the lady. Later the shopkeeper of the next shop comes with the Rs 1000 note saying “fake” and takes his money back.How much loss did the shopkeeper face?
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Question 2 of 30
2. Question
1 pointsConsider an equilateral triangle of side length n, which is divided into unit triangles, as shown. Let f(n) be the number of paths from the triangle in the top row to the middle triangle in the bottom row, such that adjacent triangles in our path share a common edge and the path never travels up (from lower row to a higher row) or revisits a triangle. An example of one such path is illustrated below for n = 5. Determine the value of f(2005).
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Question 3 of 30
3. Question
1 pointsJake can dig a well in 16 days. Paul can dig the same well in 24 days. Jake, Paul and Hari together dig the well in 8 days. Hari alone can dig the well in
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Question 4 of 30
4. Question
1 pointsP ( x ) = ( x^2012 + x^2011 + x^2010 + . . . . + x + 1)^2 – x^2012
Q ( x ) = x^2011 + x^2010 + . . . . + x + 1
(^ refers to raise to the power)
The reminder when P ( x ) is divided by Q ( x ) is
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Question 5 of 30
5. Question
1 pointsAn organization has three committees. Only two persons are members of all three committees, but every pair of committees has three members in common. What is the LEAST possible number of the members on any one committee?
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Question 6 of 30
6. Question
1 pointsJake is faster than Paul. Jake and Paul each walk 24 km. The sum of their speeds is 7km/h and the sum of time taken by them is 14 hours. Then Jake’s speed is equal to :
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Question 7 of 30
7. Question
1 pointsIf a lemon and an apple together cost Rs. 12.00, a tomato and a lemon cost Rs. 4.00 and an apple cost Rs.8.00 more than a tomato or a lemon then which of the following can be the price of a lemon?
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Question 8 of 30
8. Question
1 points3 mangoes and 4 apples costs Rs 85. 5 apples and 6 peaches costs Rs. 122. 6 mangoes and 2 peaches cost Rs.114. what is the combined price of 1 apple, 1 peach and 1 mango?
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Question 9 of 30
9. Question
1 pointsA child was looking for his father. He went 90 metres in the East before turning to his right. He went 20 metres before turning to his right again to look for his father at his uncle’s place 30 metres from this point. His father was not there. From here he went 100 metres to the North before meeting his father in a street. How far did the son meet his father from the starting point?
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Question 10 of 30
10. Question
1 pointsIf YWUSQ is 25 – 23 – 21 – 19 – 17 then MKIGF is
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Question 11 of 30
11. Question
1 pointsThe addition 641 + 852 + 973 = 2456 is incorrect. What is the largest digit that can be changed to make the addition correct?
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Question 12 of 30
12. Question
1 pointsRaj drives slowly along the perimeter of a rectangular park at 24 kmph and completes one full round in 4 minutes. If the ratio of the length to the breadth of the park is 3:2, what are its dimensions?
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Question 13 of 30
13. Question
1 pointsAhmed, Babu, Chitra, David and Eesha each choose a large different number. Ahmed says, “ My number is not the largest and not the smallest”. Babu says, “My number is not the largest and not the smallest”. Chitra says, “My number is the largest”. David says, “ My number is the smallest”. Eesha says, “ My number is not the smallest”. Exactly one of the five children is lying. The others are telling the truth. Who has the largest number?
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Question 14 of 30
14. Question
1 pointsIn the equation A + B + C + D + E = FG where FG is the two digit number whose value is 10F + G and letters A, B , C , D , E, F and G each represent different digits. If FG is as large as possible. What is the value of G?
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Question 15 of 30
15. Question
1 pointsIn a G6 summits beings held at London, a French, a German, An Italian, a British, a Spanish and a Polish diplomat represent their respective countries and participate in a round table conference to strengthen cooperation between these countries. There are exactly six chairs evenly spaced around a circular table. The chairs are numbered 1 through 6, with successively numbers chairs next to each other and chair number 1 next to chair 6. Each chair is occupied by one of the diplomats. The following condition apply :
Polish sits immediately next to the British
German sits immediately next to Italian, British, or both
French does not sit immediately next to Italian
If Spanish sits immediately next to Polish, Spanish does not sit immediately next to
Italian.
Which one of the following sitting arrangements of the six diplomats in chairs 1 through
6 would NOT violate the stated conditions?
(A) French, Polish, British, Italian, Spanish, German
(B) French, German, Italian, Polish, British, Spanish
(C) French, German, Italian, Spanish, Polish, British
(D) French, Spanish, Polish, British, German, Italian
(E) French, British, German, Spanish, Italian, Polish
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Question 16 of 30
16. Question
1 pointsIn this question, A^B means A raised to power B. If x*y^2*z < 0, then which one of the following statements must also be true? I. xz < 0 II. z < 0 III. xyz < 0
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Question 17 of 30
17. Question
1 pointsAt 12.00 hours Jake starts to walk from his house at 6 kms an hour. At 13.30 hours, Paul follows him from Jake’s house on his bicycle at 8 kms per hour. When will Jake be 3 kms behind Paul?
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Question 18 of 30
18. Question
1 pointsThere is a set of 9 numbers that relate to each other in a certain way. Find the way the first set of boxes works. The numbers in the second set work in exactly the same way. Find the number that must go in the empty box in the second set.
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Question 19 of 30
19. Question
1 pointsWhat is the value of (44444445*88888885*44444442+44444438)/(44444444)^2
(^ refers to raised to the power)
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Question 20 of 30
20. Question
1 pointsA farmer has a rose garden. Every day he either plucks 7 or 6 or 24 or 23 roses. The rose plants are intelligent and when the farmer plucks these numbers of roses, the next day 37 or 36 or 9 or 18 new roses bloom in the garden respectively. On Monday, he counts 189 roses in the garden. He plucks the roses as per his plan on consecutive days and the new roses bloom as per intelligence of the plants mentioned above. After some days which of the following can be the number of roses in the garden?
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Question 21 of 30
21. Question
1 pointsA cow and a horse are bought for Rs.200000. The cow is sold at a profit of 20% and the horse is sold at a loss of 10%. The overall gain is Rs.4000. The cost price of the cow is:
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Question 22 of 30
22. Question
1 pointsWhen numbers are written in base b, we have 12 * 25 = 333. The value of b is
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Question 23 of 30
23. Question
1 pointsIf X^Y denotes X raised to the power Y, Find the last two digits of ( 1941 ^ 3843 ) + ( 1961^ 4181).
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Question 24 of 30
24. Question
1 pointsGeorge can do some work in 8 hours, Paul can do the same work in 10 hours while Hari can do the same work in 12 hours. All the three of them start working at 9 a.m while George stops work at 11 a.m and remaining two complete the work. Approximately at what time will the work be finished?
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Question 25 of 30
25. Question
1 pointsAt the end of 1994 Rohit was half as old as his grandmother. The sum of the years in which they were born is 3844. How old Rohit was at the end of 1999?
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Question 26 of 30
26. Question
1 pointsIf M is 30% of Q, Q is 20% of P and N is 50% of P then M/N =
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Question 27 of 30
27. Question
1 pointsThere are 5 sweets – Jumun, Kulfi, Peda, Laddu and Jilabi that I wish to eat on 5 consecutive days – Monday through Friday, one sweet a day, based on the following self imposed constraints:
1) Laddu is not eaten on Monday
2) If Jamun is eaten on Monday, then Laddu must be eaten on Friday
3) If Laddu is eaten on Tuesday, Kulfi should be eaten on Monday
4) Peda is eaten the day following the day of eating Jilabi
Based on the above, peda can be eaten on any day except?
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Question 28 of 30
28. Question
1 pointsIn a office, at various times during the day the boss gives the secretary a letter to type, each time putting the letter on the top of the pile in the secretary’s inbox. When there is time, the secretary takes the top letter off the pile and type’s it. If there are five letter in all , and the boss delivers in the order of 1 2 3 4 5, which of the following could NOT be the order in which secretary types them.
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Question 29 of 30
29. Question
1 pointsFor which of the following “n” is the number 2^74 + 2^2058 + 2^2n a perfect square?
(^ refers to raised to the power)
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Question 30 of 30
30. Question
1 pointsRaj writes a number. He sees that the number of two digits exceeds four times the sum of its digit by 3. If the number is increased by 18, the result is the same as the number formed by reversing the digit. Find the number.
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