Quantitative Aptitude Quiz for IBPS Clerk Prelims: 8th October 2018 | With Video Solutions

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Quantitative Aptitude Quiz for IBPS Clerk Prelims: 8th October 2018


Quantitative Aptitude Quiz for IBPS CLERK 


Numerical Ability or Quantitative Aptitude Section has given heebie-jeebies to the aspirants when they appear for a banking examination. As the level of every other section is only getting complex and convoluted, there is no doubt that this section, too, makes your blood run cold. The questions asked in this section are calculative and very time-consuming. But once dealt with proper strategy, speed, and accuracy, this section can get you the maximum marks in the examination. Following is the Quantitative Aptitude quiz to help you practice with the best of latest pattern questions.

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Directions (1-5): The following pie chart shows the angular distribution of weapons bought by India from Russia. Study the graph carefully to answer the following questions. 




Q1. Total number of AK – 47 and hand grenade together bought by India from Russia is what percent of total number of AK–56 and Missiles together?
110%
120%
140%
130%
125%
Solution:


Q2. What is the average number of Pistols, Hand grenade and missiles together bought by India from Russia ?
5400
5600
7800
4800
6400
Solution:


Q3. What is the ratio of number of Pistols and AK-56 together to the total number of AK-47 and hand-grenade
3: 4
3: 2
2: 3
4: 3
4: 5
Solution:


Q4. If total cost of missiles and AK-56 to India was Rs. 720 crores, then what was the price of one AK-56 rifle. It is given that ratio of price of one missile to one AK-56 is 3 : 1.
1.4 lacs
 2.66 lacs
2.4 lacs
1 lac
2.2 lacs
Solution:


Q5. What is the difference between total number of AK-47 and AK-56 weapons together and total number of rest weapons together ?
3000
4800
3200
3600
2800
Solution:


Q6. Two filling pipes A and B together can fill a tank with rate of 40 lit/min and 60 lit/min respectively in 8 min. If a waste pipe can empty the filled tank in 32 min. then what is the rate of waste pipe (in lit/min)
30 lit/min.
25 lit/min.
20 lit/min.
16 lit/min.
24 lit/min.
Solution:


Q7. The ratio of efficiency of P and Q is 3 : 5. They start working together and after working 6 days Q left and the rest work is completed by P alone in 4 more days then in how many days P will complete the whole work while work alone ?
16 days
24 days
20 days
28 days
32 days
Solution:


Q8. Rohit walks at 6 km/hr and reaches his destination 10 min late. If he walks at 7 km/hr. he reaches his destination on time. What distance he will cover in given time ?
7 km
6 km
9 km
12 km
10 km
Solution:


Q9. Three horses can complete a single loop around a circular field in 16, 24 and 36 min respectively. They start running together at same instant then after how much time they will meet to each other for first time ?
2 hr. 44 min.
1 hr. 24 min.
2 hr 24 min.
2 hr. 24 min.
None of these
Solution:
Required answer = L.C.M. of (16, 24, 36) = 144 min. = 2 hr. 24 min.

Q10. Mohit can hit a target once out of three chances. While Shikha can hit the same target once out of four chances. Find the probability that target will be hitted.
½
¼
Solution:


Directions (11-15): In each of these questions, two equations (I) and (II) are given. You have to solve both the equations and give answer 

Q11. I 2x² – 25x + 72 = 0 
         II 4y² – 12y – 27 = 0
if x>y
if x≥y
 if x<y
if x ≤y
if x = y or no relation can be established between x and y.
Solution:


Q12. I 8x² – 26x + 21 = 0 
         II 10y² – 43y + 28 = 0
if x>y
if x≥y
 if x<y
if x ≤y
if x = y or no relation can be established between x and y.
Solution:


Q13. I x² – 18x + 65 = 0 
         II 2y² – 17y + 35 = 0
if x>y
if x≥y
 if x<y
if x ≤y
if x = y or no relation can be established between x and y.
Solution:


Q14. I 7x² – 44x + 45 = 0 
         II 7x – 8y = 19
if x>y
if x≥y
 if x<y
if x ≤y
if x = y or no relation can be established between x and y.
Solution:


Q15. I 3x + 7y = 18 
         II 9x – 2y = 8
if x>y
if x≥y
 if x<y
if x ≤y
if x = y or no relation can be established between x and y.
Solution:
(i) 3x + 7y = 18
(ii) 9x – 2y = 8
Solving (i) and (ii)
x = 4/3,
y = 2
y > x

               




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