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Quantitative Reasoning Mensuration Online Test 3

Test Name Quantitative Reasoning Mensuration Online Test 3
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.

Get multiple choice question of the quantitative reasoning Q-R Mensuration Test for the preparation of all the tests and interviews. Attempt all the questions to get good marks. Q-R mensuration Test is given below.

Quantitative Reasoning Mensuration Online Test 3


1. It is required to fix a pipe such that water flowing through it at a speed of 7 meters per minute fills a tank of capacity 440 cubic meters in 10 minutes. The inner radius of the pipe should be

Question 1 of 15

2. A plot of land in the form of a rectangle has a dimension 240 m × 180 m. A drainlet 10 m wide is dug all around it (one the outside) and the earth dug out is evenly spread over the plot, increasing its surface levelly by 25 cm. The depth of the drainlet is?

Question 2 of 15

3. The sum of length, breadth and height of a room is 19m. The length of the diagonal is 11 m. The cost of painting the total surface area of the room at the rate of ζ 10 per m² is?

Question 3 of 15

4. By what percent, the volume of a cube increases, if the length of each edge was increased by 50% ?

Question 4 of 15

5. A person wishes to make a 100 sq m rectangular garden. Since he has only 30 m barbed wire for fencing, he fences only three sides letting the house wall act as the fourth side. The width of the garden is?

Question 5 of 15

6. The dimensions of a rectangular box are in the ratio 1:2:4 and the difference between the costs of covering it with the cloth and sheet at the rate of ζ 20 and ζ 20.5 per square meter respectively is ζ 126. Find the dimensions of the box

Question 6 of 15

7. The area of a square increases by ........ if its side increases by 30%.

Question 7 of 15

8. The length of a rectangular plot is increased by 25%. To keep its area unchanged, the width of the plot should be

Question 8 of 15

9. A hemispherical bowl is made of steel 0.5 cm thick. The inside radius of the bowl is 4 cm. The volume of the steel used in making the bowl is?

Question 9 of 15

10. In a special racing event, the person who enclosed the maximum area would be the winner and would get ζ 100 for every square meter of area covered by him/her. Johnson, who successfully completed the race and was the eventual winner, enclosed the area shown in figure below. What is the prize money won?

AB=3m, BC=10m, CD=BE=2m.

Question 10 of 15

11. A wire is in the form of a circle of radius 35 cm. If it is bent into the shape of a rhombus then what is the side of the rhombus?

Question 11 of 15

12. Four equal circles are described about the four corners of a square so that each touches two of the others. If each side of the square is 14 cm,then area enclosed between the circumferences of the circles is?

Question 12 of 15

13. The cost of painting the walls of a room at the rate of ζ 1.35 per square meter is ζ 340.20 and the cost of matting the floor at the rate of ζ 91.80. If the length of the room is 12 m, then the height of the room is?

Question 13 of 15

14. The weight of a solid cone having diameter 14 cm and vertical height 51 cm is .........., if the material of solid cone weight 10 grams per cube cm.

Question 14 of 15

15. A metallic sheet is of rectangular shape with dimensions 28 m × 36 m. From each of its corners, a square is cut off so as to make an open box. The volume of the box is X m³, when the length of the square is 8 m. The value of X is?

Question 15 of 15


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