CLAT 2020 | Quantitative Techniques

Quantitative Techniques | Previous Year Questions

CLAT Quantitative Techniques

CLAT Quantitative Techniques section tests candidates on two tenets – Data Interpretation ability, and Mathematical & Computational skills. Data Interpretation requires comprehending data from Line Graphs, Bar Graphs, Pie Charts and the like. Computational skills can be honed with a basic understanding of mathematical concepts like Percentages, Averages, and Ratios and Proportions.

The following questions on CLAT Quantitative Techniques have been curated meticulously, taking into account the latest samples released by the Consortium of NLUs. These questions are pegged exactly at the level of difficulty of CLAT.

Are you game for some number crunching? Take the plunge, and solve the following questions, available for free!

CLAT 2020 Quantitative Techniques: Mensuration

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 radius, 3.5 inch. Now, on the basis of information given below answer the following?

Dimensions
Sr.No. Object Length Breadth Height
1 Room 18 feet 12 feet 12 feet
2 Bed 3.5 feet 6 feet 3 feet
3 Table 3 feet 4 feet 4 feet
4 Chair 2 feet 2.5 feet 4 feet
5 Books 12 inches 6 inches 3 inches

What would be the area of the room which is not covered by any object as mentioned above?

  1. 176.5 sq. ft.
  2. 178 sq. ft.
  3. 367 sq. ft.
  4. 245.5 sq. ft.

Explanatory Answer

Let's expand the Dimensions table and add 2 more columns, Surface Area, and Volume.
Note: 1 Foot = 12 inches

DimensionsExpanded
Sr.No Object Length(l) Breadth(b) Height(h) Floor Surface Area
(l*b) in square feet
Volume (l*b*h)
in cubic feet
1 Room 18 12 12 216 2592
2 Bed 3.5 6 3 21 63
3 Table 3 4 4 12 48
4 Chair 2 2.5 4 5 20
5 Books 1 0.5 0.25 0.5 0.125


The floor of the room is covered by a Table, a Bed, and a Chair.
So, the uncovered area
= Floor area of the Room - Area of table, bed, and Chair
= 216 - 12 - 21 - 5 = 178(sq. ft.)
 

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