How to Solve questions related to Mensuration: Tricks and Practice Questions
In CLAT, to score good marks in Quantitative Aptitude, one should have good Command over elementary Mensuration. In Mensuration, you should have some basic knowledge of Area & Volume of Rectangle, Square, Parallelogram, rhombus, Cube, Cuboid, Cylinder, Sphere, Cone. How to Solve questions related to Mensuration: Tricks and Practice Questions Formulas related to Mensuration A. Cuboid â€¦ Read More »
In CLAT, to score good marks in Quantitative Aptitude, one should have good Command over elementary Mensuration. In Mensuration, you should have some basic knowledge of Area & Volume of Rectangle, Square, Parallelogram, rhombus, Cube, Cuboid, Cylinder, Sphere, Cone. How to Solve questions related to Mensuration: Tricks and Practice Questions Formulas related to Mensuration A. Cuboid l: length b:breadth h:height Lateral surface area (LSA) = 2h(l+b) Total surface area...
In CLAT, to score good marks in Quantitative Aptitude, one should have good Command over elementary Mensuration. In Mensuration, you should have some basic knowledge of Area & Volume of Rectangle, Square, Parallelogram, rhombus, Cube, Cuboid, Cylinder, Sphere, Cone.
How to Solve questions related to Mensuration: Tricks and Practice Questions
Formulas related to Mensuration
A. Cuboid
l: length b:breadth h:height 
Lateral surface area (LSA) = 2h(l+b)
Total surface area (TSA)= 2 (lb +bh+hl
Volume=LxBxH
B. Cube
a: Edge of the cube

Lateral surface area (LSA) =4a^{2 }
Total surface area (TSA)=6a^{2 }
Volume=a^{3}
C. Cylinder
h: height r: radius 
Lateral surface area (LSA) = 2Ï€rh
Total surface area (TSA)= 2Ï€rh+2Ï€r^{2}
Volume=Ï€r^{2}h
D. Cone
l: slant height r: radius h: height 
Lateral surface area (LSA) = Ï€rl
Total surface area (TSA)= Ï€rl+Ï€r^{2}
Volume=1/3Ï€r^{2}h
E. Sphere
h: height r: radius 
Lateral surface area (LSA) = 4Ï€r^{2}
Total surface area (TSA)= 4Ï€r^{2}
Volume=4/3Ï€r^{3}
F. Hemisphere
h: height r: radius 
Lateral surface area (LSA) = 2Ï€r^{2}
Total surface area (TSA)= 3Ï€r^{2}
Volume=2/3Ï€^{3}
Tips to solve Mensuration based questions
 Try to learn square and cube of 1 to 30, it will help you to avoid extra calculations and save time.
 Try to learn all formulas of mensuration on tips, as by using formulas you can avoid calculations.
 In question, if the values are given in decimal then use pie value as 3.14, if the values are in fraction then use pie value as 22/7.
 In mensuration it is not essential to find all the values to get to an answer, always check that which area is mentioned to find. For example, if in a question there is a cone made in the square and a question is asked to you regarding the volume of the cone, then you should find only the volume of the cone not the volume of the square.
 To solve questions quickly, as most of the students just read the questions and start to solve them, but they should also analyze the diagram of the questions properly.
 In mensuration to find the volume of a combination of two or more basic solids, we should add their volumes.
 In mensuration to find the surface areas of a combination of two or more solids, it is not necessary to add their surfaces directly.
Sample question
A room having the dimensions as mentioned in the chart below has a table, a bed, and a chair. There are three books kept on the table (side by side) and also a lamp having a radius, 3.5 inches. Now, based on the information given below answer the following?
S.No  Object  Length  Breadth  Height 
1  Room  18  12  12 
2  Bed  3.5  6  3 
3  Table  3  4  4 
4  Chair  2  2.5  4 
5  Books  12  6  3 
1. What would be the area of the room that is not covered by any object as mentioned above?
 176.5 sq. ft
 178 sq. ft
 367 sq. ft
 245.5 sq. ft.
Answer: (b)
2. What is the area of the table which is uncovered by any of the objects?
 1656 sq. inch
 52 sq. inch
 52 sq. inch
 1512 sq. inch.
Answer: (c)
3. How many tables are required to cover the floor surface of the room completely?
 18
 11
 21
 Data are inadequate.
Answer: (a)
4. If the entire room is to be filled with books having the same dimensions as lying on the table then how many books are required.
 2,00,736
 20,736
 11,736
 17,522.
Answer: (b)
5. How many chairs can be put inside the room to cover the entire floor area of the room?
 40
 21
 43
 18.
Answer: (c)
SOURCE: CLAT 2020 EXAM QUESTION PAPER