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This section includes 91 Mcqs, each offering curated multiple-choice questions to sharpen your Verbal Ability knowledge and support exam preparation. Choose a topic below to get started.
1. |
If q a = 1 /r and r b = 1 /s and s c = 1 /q of abc is. the value of abc is _______ . |
A. | (rps) |
B. | |
C. | 0 |
D. | 1 |
E. | r + q + s |
Answer» D. 1 | |
2. |
A wire of length 340 mm is to be cut into two parts. One of the parts is to be made into a square and the other into a rectangle where sides are in the ratio of 1 :2. What is the length of the side of the square (in mm) such that the combined area of the square and the rectangle is a MINIMUM? |
A. | 30 |
B. | 40 |
C. | 120 |
D. | 180 |
Answer» C. 120 | |
3. |
Given (9 inches)1/2 = (0.25 yards)1/2, which one of the following statements is TRUE? |
A. | 3 inches - 0.5 yards |
B. | 9 inches = 1.5 yards |
C. | 9 inches = 0.25 yards |
D. | 81 inches = 0.0625 yards |
Answer» D. 81 inches = 0.0625 yards | |
4. |
The cost function for a product in a firm is given by 5q2, where q is the amount of production. The firm can sell the product at a market price of Rs 50 per unit. The number of units to be produced by the firm such that the profit is maximized is |
A. | 5 |
B. | 10 |
C. | 15 |
D. | 25 |
Answer» B. 10 | |
5. |
The statistics of runs scored in a series by four batsmen are provided in the following table. Who is the most consistent batsman of these four?
|
|||||||||||||||
A. | K | |||||||||||||||
B. | M | |||||||||||||||
C. | L | |||||||||||||||
D. | N | |||||||||||||||
Answer» C. L | ||||||||||||||||
6. |
A regular die has six sides with numbers 1 to 6 marked on its sides. If a very large number of throws show the following frequencies of occurrence:
|
A. | irregular |
B. | biased |
C. | Gaussian |
D. | insufficient |
Answer» C. Gaussian | |
7. |
What is the next number in the series?
|
A. | 525 |
B. | 725 |
C. | 625 |
D. | 752 |
Answer» C. 625 | |
8. |
Find the next term in the sequence:
|
A. | 21 W |
B. | 21V |
C. | 23 W |
D. | 23I |
Answer» D. 23I | |
9. |
If x > y > 1, which of the following must be true?
|
A. | i and ii |
B. | i and iii |
C. | iii and iv |
D. | ii and iv |
Answer» B. i and iii | |
10. |
log tan 1 + log tan 2 + _____ + log tan 89 is 1 |
A. | 1 |
B. | 1/ |
C. | |
D. | 0 |
E. | 1 |
Answer» D. 0 | |
11. |
If a2 + b2 + c2 = 1, then ab + bc+ ac lies in the interval |
A. | |
B. | |
C. | |
D. | [2, 4] |
Answer» C. | |
12. |
Let S1 be the plane figure consisting of the points (x, y) given by the inequalities |x 1| 2 and |y + 2| 3. Let S2 be the plane figure given by the inequalities x y 2, y 1, and x 3. Let S be the union of S1 and S2. The area of S is |
A. | 26 |
B. | 28 |
C. | 32 |
D. | 34 |
Answer» D. 34 | |
13. |
An unbiased coin is tossed six times in a row and four different such trials are conducted. One trial implies six tosses of the coin. If H stands for head and T stands for tail, the foilowing are the observations from the four trials:
|
A. | Two T will occur |
B. | One H and one T will occur |
C. | Two H will occur |
D. | One H will be followed by one T |
Answer» C. Two H will occur | |
14. |
The value of the expression
|
|||||||||||
A. | - 1 | |||||||||||
B. | 0 | |||||||||||
C. | 1 | |||||||||||
D. | 3 | |||||||||||
Answer» D. 3 | ||||||||||||
15. |
A house has a number which needs to be identified. The following three statements are given that can help in identifying the house number.
|
A. | 54 |
B. | 65 |
C. | 66 |
D. | 76 |
Answer» E. | |
16. |
Right triangle PQR is to be constructed in the xy plane so that the right angle is at P and line PR is parallel to the-axis. The x and y coordinates of P, Q, and R are to be integers that satisfy the inequalities: -4
|
A. | 110 |
B. | 1,100 |
C. | 9,900 |
D. | 10,000 |
Answer» D. 10,000 | |
17. |
Fill in the missing number in the series.
|
A. | None of these |
Answer» B. | |
18. |
Which of the following assertions are CORRECT?
|
A. | P, Q |
B. | Q, R |
C. | P, R |
D. | R, S |
Answer» D. R, S | |
19. |
A political party orders an arch for the entrance to the ground in which the annual conventions is being held. The profile of the arch follows the equation y = 2x 0.1x2 where y is the height of the arch in meters. The maximum possible height of the arch is |
A. | 8 meters |
B. | 10 meters |
C. | 12 meters |
D. | 14 meters |
Answer» C. 12 meters | |
20. |
P, Q, R and S are working on a project. Q can finish the task in 25 days, working alone for 12 hours a day. R can finish the task in 50 days, working alone for 12 hours per day. Q worked 12 hours a day but took sick leave in the beginning for two days, R worked 18 hours a day on all days. What is the ratio of work done by Q and R after 7 days from the start of the project? |
A. | 10:11 |
B. | 11: 10 |
C. | 20: 21 |
D. | 21: 20 |
Answer» D. 21: 20 | |
21. |
In the given figure angle Q is a right angle, PS:QS = 3: 1, RT: QT = 5: 2 and PU: UR = 1 : 1. If area of triangle QTS is 20 cm, then the area of triangle PQR in cm2 is ________ . |
A. | 150 cm |
B. | 260 cm |
C. | 380 cm |
D. | 280 cm |
Answer» E. | |
22. |
Find the missing sequence in the letter series. B, FH, LNP, ________. |
A. | SUWY |
B. | TUVW |
C. | TVXZ |
D. | TVVXZ |
Answer» D. TVVXZ | |
23. |
A wire of length 340 mm is to be cut into two parts. One of the parts is to be made into a square and the other into a rectangle where sides are in the ratio of 1 :2. What is the length of the side of the square (in mm) such that the combined area of the square and the rectangle is a |
A. | 30 |
B. | 40 |
C. | 120 |
D. | 180 |
Answer» C. 120 | |
24. |
Given (9 inches) |
A. | 3 inches - 0.5 yards |
B. | 9 inches = 1.5 yards |
C. | 9 inches = 0.25 yards |
D. | 81 inches = 0.0625 yards |
Answer» D. 81 inches = 0.0625 yards | |
25. |
Which of the following curves represents the function y = (|e |
A. | <img src="http://images.interviewmania.com/wp-content/uploads/2019/10/Que-67A.jpg"> |
B. | <img src="http://images.interviewmania.com/wp-content/uploads/2019/10/Que-67B.jpg"> |
C. | <img src="http://images.interviewmania.com/wp-content/uploads/2019/10/Que-67C.jpg"> |
D. | <img src="http://images.interviewmania.com/wp-content/uploads/2019/10/Que-67D.jpg"> |
Answer» D. <img src="http://images.interviewmania.com/wp-content/uploads/2019/10/Que-67D.jpg"> | |
26. |
M and N start from the same location. M travels 10 km East and then 10 km North-East. N travels 5 km South and then 4 km South-East. What is the shortest distance (in km) between M and N at the end of their travel. |
A. | 18.60 |
B. | 22.50 |
C. | 20.61 |
D. | 25.00 |
Answer» D. 25.00 | |
27. |
A window is made up of a square portion and an equilateral triangle portion above it. The base of the triangular portion coincides with the upper side of the square. If the perimeter of the window is 6 m, the area of the window in m is |
A. | 1.43 |
B. | 2.06 |
C. | 2.68 |
D. | 2.88 |
Answer» C. 2.68 | |
28. |
The volume of a sphere of diameter 1 unit is than the volume of a cube of side 1 unit. |
A. | least |
B. | less |
C. | lesser |
D. | low |
Answer» C. lesser | |
29. |
There are 4 women P, Q, R, S and 5 men V, W, X, Y, Z in a group. We are required to form pairs each consisting of one woman and one man. P is not to be paired with Z, and Y must necessarily be paired with someone. In how many ways can 4 such pairs be formed? |
A. | 74 |
B. | 76 |
C. | 78 |
D. | 80 |
Answer» D. 80 | |
30. |
P looks at Q while Q looks at R, P is married, R is not. The number of pairs of people in which a married person is looking at an unmarried person is |
A. | 0 |
B. | 1 |
C. | 2 |
D. | cannot be determined |
Answer» C. 2 | |
31. |
If a and b are integers and a b is even, which of the following must always be even? |
A. | ab |
B. | a + b + 1 |
C. | a + b + 1 |
D. | ab b |
Answer» E. | |
32. |
A rectangle becomes a square when its length and breadth are reduced by 10 m and 5 m, respectively. during this process, the rectangle loses 650 m of area. What is the area of the original rectangle in square meters? |
A. | 1125 |
B. | 2250 |
C. | 2924 |
D. | 4500 |
Answer» C. 2924 | |
33. |
Find the missing group of letters in the following series: BC, FGH, LMNO |
A. | UVWXY |
B. | TUVWX |
C. | STUVW |
D. | RSTUV |
Answer» C. STUVW | |
34. |
Let S1 be the plane figure consisting of the points (x, y) given by the inequalities |x 1| 2 and |y + 2| 3. Let S |
A. | 26 |
B. | 28 |
C. | 32 |
D. | 34 |
Answer» D. 34 | |
35. |
For integers a, b and c, what would be the minimum and maximum values respectively of a + b + c if log|a| + log|b| + log|c| = 0 |
A. | 3 and 3 |
B. | 1 and 1 |
C. | 1 and 3 |
D. | 1 and 3 |
Answer» B. 1 and 1 | |
36. |
Forty students watched films, A, B and C over a week. Each student watched either only one film or all three. Thirteen students watched film A, sixteen students watched film B and nineteen students watched film C. How many students watched all three films? |
A. | 0 |
B. | 2 |
C. | 4 |
D. | 8 |
Answer» D. 8 | |
37. |
An unbiased coin is tossed six times in a row and four different such trials are conducted. One trial implies six tosses of the coin. If H stands for head and T stands for tail, the foilowing are the observations from the four trials: |
A. | Two T will occur |
B. | One H and one T will occur |
C. | Two H will occur |
D. | One H will be followed by one T |
Answer» C. Two H will occur | |
38. |
The value of the expression |
A. | - 1 |
B. | 0 |
C. | 1 |
D. | 3 |
Answer» D. 3 | |
39. |
A person divided an amount of Rs. 100,000 into two parts and invested in two different schemes. In one he got 10% profit and in the other he got 12%. If the profit percentages are interchanged with these investments he woul d have got Rs. 120 l ess. Fi nd t he r at iobet ween hi s investments in the two schemes. |
A. | 9: 16 |
B. | 47: 53 |
C. | 11: 14 |
D. | 37: 63 |
Answer» C. 11: 14 | |
40. |
Two pipes P and Q can fill a tank in 6 hours and 9 hours respectively, while a third pipe R can empty the tank in 12 hours. Initially, P and R are open for 4 hours. Then P is closed. The total time taken to fill the tank (in hours) is _____. |
A. | 13.50 |
B. | 16.50 |
C. | 14.50 |
D. | 15.50 |
Answer» D. 15.50 | |
41. |
A house has a number which needs to be identified. The following three statements are given that can help in identifying the house number. |
A. | 54 |
B. | 65 |
C. | 66 |
D. | 76 |
Answer» E. | |
42. |
Given that a and b are integers and a + a2b3 is odd, which one of the following statements is correct? |
A. | a and b are both odd |
B. | a and b are both even |
C. | a is even and b is odd |
D. | a is odd and b is even |
Answer» E. | |
43. |
The perimeters of a circle, a square and an equilateral triangle are equal. Which one of the following statements is true? |
A. | The circle has the largest area |
B. | The square has the largest area |
C. | The equilateral triangle has the largest area |
D. | All the three shapes have the same area |
Answer» B. The square has the largest area | |
44. |
Fiscal deficit was 4% of the GDP in 2015 and that increased to 5% in 2016. If the GDP increased by 10% from 2015 to 2016, the percentage increase in the actual fiscal deficit is |
A. | 25.00 |
B. | 37.50 |
C. | 35.70 |
D. | 10.00 |
Answer» C. 35.70 | |
45. |
The product of three integers X, Y and Z is 192. Z is equal to 4 and P is equal to the average of X and Y. What is the minimum possible value of P? |
A. | 6 |
B. | 9.5 |
C. | 7 |
D. | 8 |
Answer» D. 8 | |
46. |
If IMHO = JNIP; IDK = JEL; and SO = TP, then IDC = |
A. | JDC |
B. | JED |
C. | JCD |
D. | JDE |
Answer» C. JCD | |
47. |
In a company with 100 employees, 45 earn Rs. 20000 per month, 25 earn Rs. 30000,20 earn Rs. 40000,8 earn Rs. 60000, and 2 earn Rs. 150000. The median of the salaries is |
A. | Rs. 20000 |
B. | Rs. 30000 |
C. | Rs. 32300 |
D. | Rs. 40000 |
Answer» C. Rs. 32300 | |
48. |
P, Q, and R talk about S's car collection, P states that S has at least 3 cars. Q believes that S has less than 3 cars, R says that to his knowledge, S has at least one car. Only one of P, Q and R is right. The number of cars owned by S is |
A. | 0 |
B. | 1 |
C. | 3 |
D. | Cannot be determined |
Answer» B. 1 | |
49. |
A right-angled cone (with base radius 5 cm and height 12 cm), as shown in fte figure below, is rolled on the ground keeping the point P fixed until the point Q (at the base of the cone, as shown) touches the ground again. |
A. | <table><tr><td style="border-bottom:1px solid #000000;vertical-align:bottom;padding-bottom:2px;"><center>5 </center></td></tr><tr><td style="text-align: center;">12</td></tr></table> |
B. | <table><tr><td style="border-bottom:1px solid #000000;vertical-align:bottom;padding-bottom:2px;"><center>5 </center></td></tr><tr><td style="text-align: center;">24</td></tr></table> |
C. | <table><tr><td style="border-bottom:1px solid #000000;vertical-align:bottom;padding-bottom:2px;"><center>24 </center></td></tr><tr><td style="text-align: center;">5</td></tr></table> |
D. | <table><tr><td style="border-bottom:1px solid #000000;vertical-align:bottom;padding-bottom:2px;"><center>10 </center></td></tr><tr><td style="text-align: center;">13</td></tr></table> |
E. | |
Answer» E. | |
50. |
The Venn diagram shows the preference of the student population for leisure activities. |
A. | 44 |
B. | 51 |
C. | 79 |
D. | 108 |
Answer» E. | |