# NCERT Solutions for Class 6 Maths Chapter 7 Exercise 7.3

NCERT Solutions for Class 6 Maths Chapter 7 Exercise 7.3 (Ex. 7.3) Fractions updated for academic session 2020-2021 Hindi and English Medium free. All the contents are designed according to latest CBSE Syllabus 2020-21 for CBSE and state Board students.

Class 6 mathematics exercise 7.3 is based on comparison of fractions. PDF solutions and videos help the students to clear their doubts. Practice all the questions and use solutions if any doubt occurs.## Class 6 Maths Chapter 7 Exercise 7.3 Solution

Class: 6 | Mathematics |

Chapter: 7 | Fractions |

Exercise: 7.3 | English Medium and Hindi Medium |

### CBSE NCERT Class 6 Maths Chapter 7 Exercise 7.3 Solution in Hindi and English Medium

### Class 6 Maths Chapter 7 Exercise 7.3 Solution in Videos

#### Unit Fractions:

A fraction having 1 as numerator is called a unit fractions.

For example, 1/5, 1/8, 1/20, 1/23, 1/12 etc. are all unit fractions.

#### Proper Fractions:

A fraction having numerator less than its denominator is called a proper fraction.

For example, 2/5, 8/13, 7/15, 4/23 etc. are all proper fractions.

##### Improper Fractions:

A fraction having numerator greater than its denominator is called an Improper Fraction.

For example, 17/8, 25/13, 37/30, 18/14 etc. are all improper fractions.

##### Mixed Fractions

A combination of a whole number and a proper fraction is called a mixed fraction

For example, 1(3/4), 4(2/3), 6(5/7) etc. are all mixed fractions.

In 1(3/4), and 4(2/3), 1 and 4 are whole numbers and ¾ and 2/3 are proper fractions.

###### Conversion of Mixed Fractions into Improper Fractions and Vice-Versa

To convert a mixed fraction into an improper fraction, we take the following steps:

Step-1: In the given mixed fraction, identify the whole number, the numerator and the numerator and the denominator of the proper fraction.

Step-2: Multiply the whole number by the denominator of the proper fraction and add the result to the numerator of the proper fraction.

Step-3: Write the fraction having numerator equal to the number obtained in step 2 and denominator same as the denominator of the fraction in step 1. Thus,

Improper fraction = {(Whole number × Denominator) + Numerator} / Denominator

##### Convert each of the following mixed fractions into improper fractions: (i) 4(2/5), (ii) 3(1/5), (iii) 6(4/7)

Convert each of the following mixed fractions into improper fractions:

(i) 4(2/5), (ii) 3(1/5), (iii) 6(4/7)

(i) 4(2/5) = {(4 x 5) + 2}/5 = 22/5

(ii) 3(1/5) = {(3 x 5) + 1}/5 = 16/5

(iii) 6(4/7) = {(6 x 7) + 4}/5 = 46/7

###### To convert an improper fraction into a mixed fraction, we follow the following steps:

Step-1: Divide the numerator by the denominator and obtain the quotient and the remainder.

Step-2: Write the mixed fraction as: Quotient (Remainder/Denominator).

##### Convert each of the following into a mixed fraction: (i) 15/7, (ii) 23/14, (iii) 47/9

(i) On dividing 15 by 7, we get the quotient = 2 and the remainder = 1.

So, 15/7 = 2(1/7)

On dividing 23 by 14, we get the quotient = 1 and the remainder = 9.

So, 23/14 = 1(9/14)

(iii) On dividing 47 by 9, we get the quotient = 5 and the remainder = 2.

So, 47/9 = 5(2/9)

##### What is proper fraction?

A fraction in which the numerator is less or of lower degree than the denominator.

##### What are the 7 types of fractions?

The six kinds of fractions are, proper fractions, improper fractions, mixed fractions, like fractions, unlike fractions and equivalent fractions.

##### How do you express fractions in words?

To express the fraction in words, write the numerator, add a hyphen and then spell out the denominator. In word form, the fraction 3/10 would be spelled out as three-tenths.