A candidate with quantitative aptitude knowledge will be in a better position to analyse and make sense of the given data. Quantitative Aptitude knowledge is an important measure for a prospective business executive’s abilities.
The article IBPS RRB Quantitative Aptitude Quiz Day 6 provides Quantitative Aptitude questions with answers useful to the candidates preparing for Competitive exams, Entrance exams, Interviews etc. IBPS RRB has released IBPS RRB Officer 2019 Official Notification for Officer Scale(I, II, and II). Quantitative Aptitude plays major role to qualify examination. The article IBPS RRB Quantitative Aptitude Quiz Day 6 will assist the students to know the expected questions from Quantitative Aptitude.
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Answer : Option C
Explanation: Let no. of person who injured in Maharashtra in 2004 was x
âˆ´ No. of persons who injured in same state in 2008 = \( \frac{100} {250}\) Ã— x
= \( \frac{2x} {5}\)
x + \( \frac{2x} {5}\) = 88,000 – (20,000 + 18,000 + 15,000) = 35,000
â‡’ x = 25,000
\( \frac{2x} {5}\) = \( \frac{2} {5}\) x 25000 = 10,000
âˆ´ Required percentage = \( \frac{20000} {10000}\) x 100 = 200%
Q2. Total no. of person who injured in earthquake in Bihar and Maharashtra together in the year 2005 is what percent more or less than that from Gujarat and Bihar together in 2006?
Answer : Option B
Explanation: Total persons injured in earthquake from Bihar and Maharashtra together in 2005
= 25000 + 20000 = 45,000
Total person injured in earthquake from Gujarat and Bihar together in 2006
= 40,000 + 20,000 = 60,000
Required percentage = \( \frac{60000-45000} {45000}\) x 100
25% less
Q3. If difference between the no. of person who injured in earthquake in Gujarat and Assam together in 2005 is 32,000 and total no. of persons who injured in earthquake in Assam was 25% more than that in Kerala in 2005 then find the total no. of persons who were injured in 2005 due to earthquake in all the states together?
Answer : Option A
Explanation: No. of persons in Assam who injured in earthquake in 2005 = 8000 x \( \frac{125} {100}\) = 10,000
âˆ´ persons injured in Gujarat in 2005 = 32,000 + 10,000 = 42,000
âˆ´ Required answer = 42,000 + 25,000 + 20,000 + 8,000 + 10,000 = 1,05,000
Q4. If 32%, 24% and 18% persons out of total injured persons in state Gujarat, Bihar and Maharashtra respectively died in the year 2006, then find the total no. of person from these three states together who are still alive.
Answer : Option B
Explanation: Total number of professors = \( \frac{1} {9}\) x \( \frac{9} {25}\) x 375 = 15
Q5. If ratio between total no. of persons who were injured in earthquake in states Bihar and Maharashtra in the year 2008 is 5 : 4 and total person who injured in 2008 from all states is 63,000 then total person who injured in 2008 in Bihar and Maharashtra together is what percent of total person who injured in 2008 from all states together?
Answer : Option C
Explanation: Let total person injured in earthquake in Bihar and Maharashtra is 5x and 4x respectively.
âˆ´ 9x = 63,000 â€“ (30,000 + 2,000 + 4,000) â‡’ 9x = 27,000
Required percentage = \( \frac{27,000} {60,000}\) x 100 = \( \frac{300} {7}\)%
= 42\( \frac{6} {7}\)%
Answer : Option C
Explanation: Students placed in at most 2 companies = 40% = 320
âˆ´ Total number of students in KITM = \( \frac{320} {40} \) x 100 = 800
Students placed in at least 5 companies in HCTM = 320 + 136 = 456 which is equal to 38%
âˆ´ Total students in HCTM = \( \frac{456} {38} \) x 100
âˆ´ Required ratio = \( \frac{800} {1200} \) = 2 : 3
Q2. Find the difference in number of students who were placed in at least 4 companies and that of in at least 3 companies in college LPU if its total strength is 850.
Answer : Option D
Explanation: Students placed in at least 4 companies = \( \frac{60} {100} \) x 850
Students placed in at least 3 companies = \( \frac{72} {100} \) x 850 = 612
âˆ´ Required difference = 102
Q3. Which college records the maximum number of students who were placed in at least 4 companies provided that the strength of students in each college is 1500?
Answer : Option A
Explanation: KITM = 38%
GITM = 41%
MMU = 58%
LPU = 60%
HCTM = 53%
âˆ´ Required answer is LPU
Q4. Total number of students placed in 5 companies in KITM is same as that of in HCTM. If 135
students of HCTM were placed in 1 company, then find total strength of KITM.
Answer : Option C
Explanation: Students placed in 5 companies in HCTM = \( \frac{135} {15} \) Ã— 24 = 216
âˆ´ Total students in KITM = \( \frac{216} {8} \) x 100 = 2700
Q5. LPU and MMU both has total strength of 1600 students each
Answer : Option A
Explanation: Required average = \( \frac{1} {2} \)(28 + 28) x \( \frac{1600} {100} \)
= 448
Answer : Option A
Explanation: Ratio of the sides = \({\sqrt[3]{729}}\) : \({\sqrt[3]{1331}}\) = 9 : 11
Ratio of surface areas = \({9}^{2}\) : \({11}^{2}\)
= 81 : 121
2. The length of a rectangle is two – fifths of the radius of a circle. The radius of the circle is equal to the side of the square, whose area is 1225 sq.units. What is the area (in sq.units) of the rectangle if the rectangle if the breadth is 10 units?
Answer : Option A
Explanation: Given that the area of the square = 1225 sq.units
=>Side of square = \(\sqrt{125}\) = 35 units
The radius of the circle = side of the square = 35 units Length of the rectangle = \(\frac{2}{5}\) * 35 = 14 units
Given that breadth = 10 units
Area of the rectangle = lb = 14 * 10 = 140 sq.units
3. A cube of side one meter length is cut into small cubes of side 10 cm each. How many such small cubes can be obtained?
Answer: Option C
Explanation:Along one edge, the number of small cubes that can be cut
= \(\frac{100}{10}\) = 10
Along each edge 10 cubes can be cut. (Along length, breadth and height). Total number of small cubes that can be cut = 10 * 10 * 10 = 1000
4. An order was placed for the supply of a carpet whose breadth was 6 m and length was 1.44 times the breadth. What be the cost of a carpet whose length and breadth are 40% more and 25% more respectively than the first carpet. Given that the ratio of carpet is Rs. 45 per sq m?
Answer : Option D
Explanation: Length of the first carpet = (1.44)(6) = 8.64 cm
Area of the second carpet = 8.64(1 + \(\frac{40}{100}\)) 6 (1 + \(\frac{25}{100}\))
= 51.84(1.4)\(\frac{5}{4}\) sq m = (12.96)(7) sq m
Cost of the second carpet = (45)(12.96 * 7) = 315 (13 – 0.04) = 4095 – 12.6 = Rs. 4082.40
5. The ratio of the length and the breadth of a rectangle is 4 : 3 and the area of the rectangle is 6912 sq cm. Find the ratio of the breadth and the area of the rectangle?
Answer : Option A
Explanation: Let the length and the breadth of the rectangle be 4x cm and 3x respectively.
(4x)(3x) = 6912
12\({x}^{2}\) = 6912
\({x}^{2}\) = 576 = 4 * 144 = \({2}^{2}\) * \({12}^{2}\) (x > 0)
=> x = 2 * 12 = 24
Ratio of the breadth and the areas = 3x : 12\({x}^{2}\) = 1 : 4x = 1 : 96
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