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MISSION BANKING 2023 Quantitative Aptitude Quiz
Quantitative aptitude measures a candidate’s numerical proficiency and problem-solving abilities. It is the most important section of almost all competitive exams. Candidates are often stymied by the complexity of Quantitative Aptitude Questions but if they practice more and more questions it will become quite easy. So, here we are providing you with the MISSION BANKING 2023 Quantitative Aptitude Quiz to enhance your preparation for your upcoming examination. Questions given in this MISSION BANKING 2023 Quantitative Aptitude Quiz are based on the most recent and the latest exam pattern. A detailed explanation for each question will be given in this MISSION BANKING 2023 Quantitative Aptitude Quiz. This MISSION BANKING 2023 Quantitative Aptitude Quiz is entirely free of charge. This MISSION BANKING 2023 Quantitative Aptitude Quiz will assist aspirants in achieving a good score in their upcoming examinations.
Direction: (1-5)- A man has solids of shapes (sphere, cube, cylinder, cuboid & cone) Area of base of cuboid is 110 cm². Radius of sphere and cylinder are equal but volume of cylinder is 25% less than the volume of sphere. Height of cone is equal to the edge of cube and volume of cube 1050/11% of volume of cone. Radius cone is equal to height of cuboid and height of cuboid is half of the diameter of the sphere. Ratio of volume of cylinder, cuboid and cube are 462 : 110 : 441 respectively.
- What is the surface area of sphere ?
(a) 5244 cm²
(b) 5544 cm²
(c) 4254 cm²
(d) 4046 cm²
(e) 1044 cm²
- Surface area of cube is what % of the total surface area of cylinder ?
(a) 635/11%
(b) 254/11%
(c) 507/11%
(d) 1079/11%
(e) 525/11%
- What is ratio of volume of sphere, cone and cylinder.
(a) 4 : 1 : 3
(b) 1 : 3 : 4
(c) 4 : 3 : 1
(d) 5 : 3 : 2
(e) 2 : 3 : 5
- What is the sum of volume of cone and volume of cuboid?
(a) 10131 cm³
(b) 4301 cm³
(c) 12012 cm³
(d) 13013 cm³
(e) 9801 cm³
- What is the curved surface area of cone.
(a) 1412√2 cm²
(b) 1368√2 cm²
(c) 1423√2 cm²
(d) 1531√2 cm²
(e) 1386√2 cm²
Directions (6-10): Calculate the approximate value of (?) in the given question.
(a) 402
(b) 431
(c) 496
(d) 463
(e) 475
(a) 226
(b) 220
(c) 276
(d) 256
(e) 216
(a) 25
(b) 29
(c) 27
(d) 19
(e) 23
(a) 8
(b) 2
(c) 3
(d) 9
(e) 5
(a) 2
(b) 3
(c) 8
(d) 5
(e) 9
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