Problem Set 17 Class 5 Maths Chapter 5 Fractions Question Answer Maharashtra Board

Fractions Class 5 Problem Set 17 Question Answer Maharashtra Board

Std 5 Maths Chapter 5 Fractions

Question 1.
Write the proper number in the box.
Maharashtra-Board-Class-5-Maths-Solutions-Chapter-5-Fractions-Problem-Set-17-26
Answer:
Here 20 = 2 x 10
Maharashtra-Board-Class-5-Maths-Solutions-Chapter-5-Fractions-Problem-Set-17-1

Maharashtra-Board-Solutions

Maharashtra-Board-Class-5-Maths-Solutions-Chapter-5-Fractions-Problem-Set-17-27
Answer:
Here 15 = 3 x 5
Maharashtra-Board-Class-5-Maths-Solutions-Chapter-5-Fractions-Problem-Set-17-2

Maharashtra-Board-Class-5-Maths-Solutions-Chapter-5-Fractions-Problem-Set-17-28
Answer:
Here 18 = 9 x 2
hehce, Maharashtra-Board-Class-5-Maths-Solutions-Chapter-5-Fractions-Problem-Set-17-7

Maharashtra-Board-Class-5-Maths-Solutions-Chapter-5-Fractions-Problem-Set-17-29
Answer:
Here 40 + 5 = 8,
hence, Maharashtra-Board-Class-5-Maths-Solutions-Chapter-5-Fractions-Problem-Set-17-6

Maharashtra-Board-Class-5-Maths-Solutions-Chapter-5-Fractions-Problem-Set-17-30
Answer:
Here 26 ÷ 2 = 13,
hence, Maharashtra-Board-Class-5-Maths-Solutions-Chapter-5-Fractions-Problem-Set-17-5

Maharashtra-Board-Solutions

Maharashtra-Board-Class-5-Maths-Solutions-Chapter-5-Fractions-Problem-Set-17-31
Answer:
Here 6 ÷ 2 = 3,
hence, Maharashtra-Board-Class-5-Maths-Solutions-Chapter-5-Fractions-Problem-Set-17-4

Maharashtra-Board-Class-5-Maths-Solutions-Chapter-5-Fractions-Problem-Set-17-32
Answer:
Here 4 ÷ 4 = 1,
hence, Maharashtra-Board-Class-5-Maths-Solutions-Chapter-5-Fractions-Problem-Set-17-3

Maharashtra-Board-Class-5-Maths-Solutions-Chapter-5-Fractions-Problem-Set-17-33
Answer:
Here 25 ÷ 5 = 5,
hence, Maharashtra-Board-Class-5-Maths-Solutions-Chapter-5-Fractions-Problem-Set-17-8

Maharashtra-Board-Solutions

Question 2.
Find an equivalent fraction with denominator 18, for each of the following fractions.
Maharashtra-Board-Class-5-Maths-Solutions-Chapter-5-Fractions-Problem-Set-17-34
Solution:
Maharashtra-Board-Class-5-Maths-Solutions-Chapter-5-Fractions-Problem-Set-17-10
Maharashtra-Board-Class-5-Maths-Solutions-Chapter-5-Fractions-Problem-Set-17-11
Maharashtra-Board-Class-5-Maths-Solutions-Chapter-5-Fractions-Problem-Set-17-12
Maharashtra-Board-Class-5-Maths-Solutions-Chapter-5-Fractions-Problem-Set-17-13
Maharashtra-Board-Class-5-Maths-Solutions-Chapter-5-Fractions-Problem-Set-17-14
Maharashtra-Board-Class-5-Maths-Solutions-Chapter-5-Fractions-Problem-Set-17-15

Question 3.
Find an equivalent fraction with denominator 5, for each of the following fractions.
Maharashtra-Board-Class-5-Maths-Solutions-Chapter-5-Fractions-Problem-Set-17-35
Solution:
Maharashtra-Board-Class-5-Maths-Solutions-Chapter-5-Fractions-Problem-Set-17-17
Maharashtra-Board-Class-5-Maths-Solutions-Chapter-5-Fractions-Problem-Set-17-18

Maharashtra-Board-Solutions

Question 4.
From the fractions given below, pair off the equivalent fractions.
Maharashtra-Board-Class-5-Maths-Solutions-Chapter-5-Fractions-Problem-Set-17-36
Solution:
Maharashtra-Board-Class-5-Maths-Solutions-Chapter-5-Fractions-Problem-Set-17-20

Question 5.
Find two equivalent fractions for each of the following fractions.
Maharashtra-Board-Class-5-Maths-Solutions-Chapter-5-Fractions-Problem-Set-17-37
Solution:
Maharashtra-Board-Class-5-Maths-Solutions-Chapter-5-Fractions-Problem-Set-17-24
Maharashtra-Board-Class-5-Maths-Solutions-Chapter-5-Fractions-Problem-Set-17-25

Maharashtra-Board-Solutions

Like fractions and unlike fractions

Fractions such as \(\frac{1}{7}, \frac{4}{7}, \frac{6}{7}\) whose denominators are equal, are called ‘like fractions’.
Fractions such as \(\frac{1}{3}, \frac{4}{8}, \frac{9}{11}\) which have different denominators are called unlike fractions’.

Converting unlike fractions into like fractions

Example (1) Convert 5/6 and 7/9 into like fractions.
Here, we must find a common multiple for the numbers 6 and 9.
Multiples of 6 : 6, 12, 18, 24, 30, 36, ……..
Multiples of 9 : 9, 18, 27, 36, 45 ……..
Here, the number 18 is a multiple of both 6 and 9. So, let us make 18 the denominator of both fractions.
Maharashtra-Board-Class-5-Maths-Solutions-Chapter-5-Fractions-Problem-Set-17-39

Maharashtra-Board-Solutions

Thus, 15/18 and 1418 are like fractions, respectively equivalent to 5/6 and 7/9.
Here, 18 is a multiple of both 6 and 9. We could also choose numbers like 36 and 54 as the common denominators.

Example (2) Convert 4/8 and 5/16 into like fractions.
As 16 is twice 8, it is easy to make 16 the common denominator.
\(\frac{4}{8}=\frac{4 \times 2}{8 \times 2}=\frac{8}{16}\) Thus, 8/16 and 5/16 are the required like fractions.

Example (3) Find a common denominator for 4/7 and 3/4.
The number 28 is a multiple of both 7 and 4. So, make 28 the common denominator. Maharashtra-Board-Class-5-Maths-Solutions-Chapter-5-Fractions-Problem-Set-17-38 . Therefore, 16/28 and 21/28 are the required like fractions.

Fractions Problem Set 17 Additional Important Questions and Answers

Question 1.
Find two equivalent fractions for each of the following fraction:
Maharashtra-Board-Class-5-Maths-Solutions-Chapter-5-Fractions-Problem-Set-17-21
Solution:
Maharashtra-Board-Class-5-Maths-Solutions-Chapter-5-Fractions-Problem-Set-17-22

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