Cengage Experts Team (CET) Solutions for Exercise 1: Practice Exercise

Author:Cengage Experts Team (CET)

Cengage Experts Team (CET) English, Quantitative Aptitude, Reasoning Solutions for Exercise - Cengage Experts Team (CET) Solutions for Exercise 1: Practice Exercise

Attempt the free practice questions from Exercise 1: Practice Exercise with hints and solutions to strengthen your understanding. General Studies Paper II (CSAT) solutions are prepared by Experienced Embibe Experts.

Questions from Cengage Experts Team (CET) Solutions for Exercise 1: Practice Exercise with Hints & Solutions

EASY
UPSC CAPF AC Paper - I
IMPORTANT

The number of rectangles (including squares) in the figure given below is:

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EASY
UPSC CAPF AC Paper - I
IMPORTANT

The number of rectangles (including squares) in the figure given below is:

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MEDIUM
UPSC CAPF AC Paper - I
IMPORTANT

The number of parallelograms in the figure given below is:

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MEDIUM
UPSC CAPF AC Paper - I
IMPORTANT

Consider the following figure:

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1. The figure consists of $24$ triangles.

2. The figure consists of $8$ squares.

3. The figure consists of $12$ straight lines.

Which of the statements given above is/ are correct?

EASY
UPSC CAPF AC Paper - I
IMPORTANT

Consider the following figure:

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1. The figure consists of 32 triangles.

2. The figure consists of 9 squares.

3. The figure consists of 12 straight lines.

Which of the statements given above is/are correct?

EASY
UPSC CAPF AC Paper - I
IMPORTANT

Consider the following diagram:

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What is the minimum number of colors required to paint the figure given above such that any two adjoining regions are not of the same color?

EASY
UPSC CAPF AC Paper - I
IMPORTANT

Consider the following diagram:

Question Image

What is the minimum number of colors required to paint the figure given above such that any two adjoining regions are not of the same colour?

EASY
UPSC CAPF AC Paper - I
IMPORTANT

Consider the following diagram:

Question Image

What is the minimum number of colors required to paint the figure given above such that any two adjoining regions are not of the same color?