Dear Students,
Quantitative Aptitude Questions for IBPS Exam
Today we have included Data Interpretation, Number Series and Quadratic Equation. You should try to solve these set of questions within 16-17 minutes If you fail to complete it in the stipulated time, then try again with full force. These quantitative aptitude questions are very important from exam point of view like IBPS RRB Exam, IBPS PO and IBPS Clerk.
Directions (1-5): What will come in place of question mark (?) in the following number series?
Q1. 960, 839, 758, 709, ? , 675
(a) 698
(b) 694
(c) 684
(d) 648
(e) 680
Q2. 37, ? , 103, 169, 257, 367
(a) 49
(b) 46
(c) 56
(d) 59
(e) 93
Q3. 600, 564, 539, 523, 514, ?
(a) 500
(b) 520
(c) 510
(d) 540
(e) 515
Q4. 32, 38, 50, 68, 92, ?
(a) 118
(b) 128
(c) 124
(d) 122
(e) 116
Q5. 800, 400, 200, 100, 50, ?
(a) 20
(b) 30
(c) 25
(d) 35
(e) None of these
Directions (6-10): Refer the graph and answer the given questions.
The following line graph shows the number of vote polled in two constituencies A and B of a city during six years.
Q6. What is the difference between the number of votes polled in constituency A and B together in 2013 and number of polled votes in both constituency together in 2011?
(a) 50
(b) 30
(c) 60
(d) 40
(e) None of these
Q7. Find the ratio of polled voters in constituency A in 2014 and polled votes in constituency B in 2016.
(a) 3: 8
(b) 9: 26
(c) 2 : 3
(d) 1 : 3
(e) None of these
Q8. The number of votes polled in constituency A and B together in 2015 is what percent less or more than the number of votes polled in constituency B in 2015 and 2016 together.
Q9. If in 2012, 10% of total polled votes in constituency A is invalid and 5% of votes of constituency B in 2013 in invalid then find the average of valid votes of both constituency.
(a) 268.5
(b) 267.5
(c) 283.5
(d) 272.5
(e) None of these
Q10. Find the average number of votes polled in constituency A in all the given years.
(a) 343.33
(b) 333.33
(c) 233.33
(d) 330.33
(e) 353.33
Directions (11-15): In the following questions, two equations are given. You have to solve both the equations and give the answer.
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