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Quantitative Reasoning Mensuration Test 5 Online

Test Name Quantitative Reasoning Mensuration Test 5 Online
Subject Aptitude
Test Type MCQs
Total Question 15
Total Marks 30
Total Time 15 Mints
Test Help For
  • GRE Quantitative Comparison
  • Mensuration Test preparation.
  • Analytical Reasoning prep.
  • Verbal Reasoning Test prep.
  • Competitive and entrances test prep
  • MBA and XAT Test Preparation.

Quantitative Reasoning Q-R Mensuration Test is so important and so interesting. Attempt all the multiple choice questions about the Mensuration below for the online preparation of entrance tests, competitive exams and admission tests etc.

Quantitative Reasoning Mensuration Test 5 Online

Aptitude

1. An iron pipe 20 cm long has exterior diameter equal to 25 cm. If thickens of the pipe is 1 cm, the whole surface of the pipe is?

Question 1 of 15

2. A copper sphere is drawn into a cylindrical wire of 4 meters length. If the diameter of the sphere is ten times the diameter of the wire, then what is the radius of the sphere?

Question 2 of 15

3. If the height, curved surface area and the volume of a cone are h, c and v respectively, then 3πvh² - c²h² + 9v² will be equal to

Question 3 of 15

4. Let A be the area of a square inscribed in a circle of radius 'r' and let B be the area of a hexagon inscribed in the same circle. Then B/A equals

Question 4 of 15

5. A right circular cone and a right circular cylinder have equal base and equal height. If radius of the base and the height, are in the ratio 5:12, then ratio of the total surface area of the cylinder to that of the cone is?

Question 5 of 15

6. A tent is in the form of a right circular cylinder surmounted by a cone. The diameter of the cylinder is 24 m. The height of the cylindrical portion is 11 m while the vertex of the cones is 16 m above the ground. The area of the canvas required for the tent is?

Question 6 of 15

7. A cylinder bucket of height 36 cm and radius 21 cm is filled with sand. The bucket is emptied on the ground and a conical heap of sand is formed. The height of the conical heap is 12 cm. The radius of the heap at the base is?

Question 7 of 15

8. A large cube is formed from the material obtained by melting three smaller cubes of 3,4 and 5 cm side. What is the ratio of the total surface areas of the smaller cubes and the large cube?

Question 8 of 15

9. Two solid spheres of radii 1 cm and 2 cm were melted and combined to form a bigger sphere the radius of the bigger sphere is?

Question 9 of 15

10. A cylinder is filled 4/5th of its volume. It is then tilted so that the level of water coincides with one edge of its bottom and top edge of the opposite side. In the process, 30 cc of the water is spilled. What is the volume of the cylinder?

Question 10 of 15

11. A cylindrical container of radius 6 cm and height 15 cm is filled with ice-cream. The whole ice-cream has to be distributed to 10 children in equal cones with hemispherical tops. If the height of the conical portion is four times the radius of its base, then find radius of the ice-cream cone.

Question 11 of 15

12. A circular grass plot, whose diameter is 70 m, contains a gravel walk 5 m wide round it, 15 m from the edge. The cost to turf the grass plot at ζ 2 per m² is?

Question 12 of 15

13. A solid cube with an edge of 10 cm is melted to from two equal cubes. The ratio of the edge of the smaller cube to the bigger cube is?

Question 13 of 15

14. A storage tank consists of a circular cylinder with a hemisphere adjoined on either side. If the external diameter of the cylinder be 14 m and its length be 50 m, then what will be the cost of painting it @ζ 10 per sq.m?

Question 14 of 15

15. How many small cubes, each of 96 cm² surface area, can be formed from the material obtained by melting a larger cube of 384 cm² surface area?

Question 15 of 15


 

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