SBI PO (Prelims) Exam Paper - 2019 "Quantitative Aptitude"
SBI PO (Prelims) Exam Paper - 2019 "Quantitative Aptitude"
31. Direction: Find the missing term in given series.
15, 8, 9, 15, 32, ?
A. 82.5
B. 81.5
C. 84.5
D. 80.5
E. 86
32. Direction: What should come in place of the question mark '?' in the following number series?
18, 24, 36, 56, 86,?
A. 128
B. 118
C. 124
D. 130
E. 126
33. Direction: Find the missing term in given series.
222, 110, 54, 26, ?
A. 8
B. 11
C. 13
D. 9
E. 12
34. Direction: Find the missing term in given series.
2, 1, 1, 1.5, 3, ?
A. 4.5
B. 6
C. 7.5
D. 8
E. 7.2
35. Direction: Find the missing term in given series.
26, 63, 124, 215, ?
A. 315
B. 421
C. 342
D. 426
E. 388
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36. Direction: In the following question, two equations are given in variables X and Y. You have to solve these equations and determine the relation between X and Y.
A) 5x + 2y = 31
B) 3x + 7y = 36
A. X > Y
B. X ≥ Y
C. X < Y
D. X ≤ Y
E. X = Y or No relation can be established
37. Direction: In the following question two equations are given in variables X and Y. You have to solve these equations and determine the relation between X and Y.
A) x2 – 7x + 12 = 0
B ) y2 – 9y + 20 = 0
A. X > Y
B. X ≥ Y
C. X < Y
D. X ≤ Y
E. X = Y or No relation can be established
38. Direction: In the following question two equations are given in variables X and Y. You have to solve these equations and determine the relation between X and Y.
A) (x + 1)2 = 122
B) y2 + 2y – 143 = 0
A. X > Y
B. X ≥ Y
C. X < Y
D. X ≤ Y
E. X = Y or No relation can be established
39. Direction: In the following question two equations are given in variables X and Y. You have to solve these equations and determine the relation between X and Y.
6x2 + 5x + 1 = 0
4y2 + 4y + 1 = 0
A. If X > Y
B. If X < Y
C. If X ≥ Y
D. If X ≤ Y
E. If X = Y or no relation can be established
40. Direction: In the following question two equations are given in variables X and Y. You have to solve these equations and determine the relation between X and Y.
x2 – 16x + 64 = 0
Y2 = 64
A. If X > Y
B. If X < Y
C. If X ≥ Y
D. If X ≤ Y
E. If X=Y or No relation can be established
41. Direction: Study the following pie- chart and table carefully to answer thequestions that follow.
Percentage of visitors (male and female) in a museum on the given 3 days-Friday, Saturday and Sunday is depicted in the pie chart given below.
Total number of visitors on the given three days = 400
Ratio of male visitors to female visitors on the given three days is depicted in the table given below:
On Tuesday, the number of female visitors was 1/5 more than that of Saturday. If the respective ratio between the number of male visitors and that of female visitors on Tuesday is 11 : 6, then what was the total number of visitors (male and female) on Tuesday?
A. 208
B. 170
C. 182
D. 130
E. 156
42. What is the total number of male visitors on the given 3 days together?
A. 220
B. 230
C. 200
D. 210
E. 190
43. Out of the total number of visitors on Saturday, 35% were adults. The cost for 1 adult’s ticket is double that for one child’s ticket. If the total amount collected from selling tickets on Saturday was Rs.8100. What is the cost of 1 adult’s ticket?
A. Rs.200
B. Rs.160
C. Rs.120
D. Rs.100
E. Rs.50
44. What is the central angle corresponding to the number of visitors (male and female) on Sunday (in degrees)?
A. 172.8°
B. 165.6°
C. 162°
D. 154°
E. 198°
45. The number of female visitors on Friday was what percentage of the number of female visitors on Sunday?
A. 70%
B. 85%
C. 80%
D. 65%
E. 75%
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46. Direction: What approximate value will come in place of the question mark (?) in the following question? (You are not expected to calculate the exact value)
8.02 – (? – 9.01) + (10.92)2 = 120
A. 0
B. 18
C. 21
D. 24
E. 23
47.
A. 226
B. 242
C. 256
D. 351
E. 248
48.
A. 30
B. 17
C. 27
D. 24
E. 3
49.
A. 5
B. 8
C. 10
D. 12
E. 3
50.
A. 35
B. 42
C. 37
D. 40
E. 33
51. A started business with Rs. 600 and B with Rs. 900. After 5 months B left and C joined with capital Rs. 600 less than B. If at the end of year profit of C was Rs 3500, then find the total profit at the end of year.
A. Rs. 46000
B. Rs. 36000
C. Rs. 28000
D. Rs. 23000
E. None of these
52. Cost price of A is twice the cost price of B. If the selling price of B is Rs.3600 and it is sold at the profit of 20%, then find the cost price of A.
A. Rs.3000
B. Rs.6000
C. Rs.8000
D. Rs.2000
E. Rs.10000
53. Train A crosses a vertical pole at the speed of 15 m/s in 20 seconds. Speed of train A is 3 m/s less than the speed of train B and length of train B is 30 meter less than length of train A. Find the time taken by Train B to cross 270 meter long platform.
A. 20 seconds
B. 15 seconds
C. 30 seconds
D. 45 seconds
E. 40 seconds
54. The ratio of speed of a boat in still water to speed of the current is 10 : 1. If ratio of the time taken by the boat to travel D km downstream to the time taken to travel (D – 45) km upstream is 3 : 2. Find the value of D.
A. 88
B. 54
C. 110
D. 99
E. 66
55. 4 years hence the sum of ages of A and B will be 16 years more than the sum of the present ages of B and C. 4 years ago the sum of A’s age and C’s age was 32 years, then what is the present age of C?
A. 18 years
B. 14 years
C. 10 years
D. 16 years
E. 12 years
56. 40 men can complete a work in 48 days. If 64 men started working and after X days, 32 more men joined the work. If the remaining work is completed in 16 2/3 days, then find the value of X.
A. 2
B. 5
C. 8
D. 4
E. 6
57. Cost of gardening the circular field C at Rs.10 per meter square is Rs.3465. Side of the square field S is equals to the diameter of the circular field C. find the perimeter of square field.
A. 108
B. 84 m
C. 78 m
D. 112 m
E. None of these
58. 4 years ago, the ratio of ages of A and B was 9 : 11 and 6 years hence, the ratio of ages of A and B will be 7 : 8. Find the present age of B.
A. 22 years
B. 24 years
C. 26 years
D. 37 years
E. None of these
59. The cost price of the two chairs is same. Difference between their selling prices is Rs. 90. On selling one chair, a person got a profit of 12% and on selling another he got a profit of 18%. Find the cost price of each chair.
A. Rs. 1200
B. Rs. 1500
C. Rs. 1800
D. Rs. 2400
E. Rs. 1000
60. Direction: The bar graph shows the total number of male and female lives in four different towns and table shows the number of males and females whose ages are above 40 years. Read the data carefully and answer the questions below:
Find the average number of those males and females whose ages are below and equals to 40 years of town A, C and D.
A. 180
B. 160
C. 190
D. 200
E. 210
61. Find the ratio of the those number of males and females whose ages are above 40 years in town A and B to those males and females whose ages are below and equals to 40 years in town D.
A. 1: 1
B. 3: 5
C. 2: 5
D. 4: 7
E. 1: 3
62. If 40% of population in town B whose ages are below and equals to 40 years are male and 40% of population in town D whose ages are below and equals to 40 years are female. Find the difference between the females of town B and D whose ages are below and equals to 40 years.
A. 46
B. 52
C. 49
D. 58
E. 39
63. Number of males and females in town A whose ages are below and equals to 40 years is what percent less than those number of males and females in town D whose ages are below and equals to 40 years.
A. 10%
B. 12%
C. 7%
D. 5%
E. 17%
64. Direction: The bar graph shows the total number of male and female lives in four different towns and table shows the number of males and females whose ages are above 40 years. Read the data carefully and answer the questions below:
If in another town E, total males and females are 10% more than the total males and females in town A and those males and females whose ages are above 40 years is 20% more than those males and females whose ages are above 40 years in town C. find the number of those males and females in town E whose ages are below and equals to 40 years.
A. 132
B. 128
C. 142
D. 124
E. 138
65. Ratio of age A after two years to the present age of B is 5: 6 and ratio of age of A 8 years hence to the age of B 6 year hence is 6: 7. Find B’s present age.
A. 30
B. 34
C. 36
D. 28
E. 24
