Class 5 Exam  >  Class 5 Notes  >  Mathematics for Class 5  >  Worksheet Solution: Fractions

Class 5 Maths - Fractions - CBSE Worksheets Solutions

Q1: Compare the following pairs of fractions:

  1. 3/11 and 8/11
    Class 5 Maths - Fractions - CBSE Worksheets Solutions
  2. 2/11 and 5/24
    Class 5 Maths - Fractions - CBSE Worksheets Solutions
  3. 4/15 and 7/19
    Class 5 Maths - Fractions - CBSE Worksheets Solutions

Q2: In each of the following identify the sets of like fractions.

  1. Class 5 Maths - Fractions - CBSE Worksheets Solutions 
    All are like fractions as the denominator is the same.
  2. Class 5 Maths - Fractions - CBSE Worksheets Solutions
    No like fractions.
  3. Class 5 Maths - Fractions - CBSE Worksheets Solutions
    Like Fractions, as the denominator same.

Q3: In the following set of fractions, identify the unit fractions.
Class 5 Maths - Fractions - CBSE Worksheets Solutions

A unit fraction is any fraction with 1 as its numerator

1/5, 1/21, 1/19, 1/48, 1/62

Q4: Fill in the blanks in each of the following by the correct number:

  1. Class 5 Maths - Fractions - CBSE Worksheets Solutions
  2. Class 5 Maths - Fractions - CBSE Worksheets Solutions
  3. Class 5 Maths - Fractions - CBSE Worksheets Solutions

Question 5: Find the equivalent fraction of 64/84 with:

  1. Denominator 63
    64/84 in lowest terms is,64/84 = 16/21
    21*3 = 63(63 is the new denominator )
    So 16 should be also multiplied by 3
    = 16/21*3/3 = 48/63
  2. Denominator 147
    64/84 in lowest terms is,64/84=16/21
    16/21 x 3 = 112/147
  3. Numerator 16
    64/84 in lowest terms is,
    64/84=16/21

Q6:  Subtract 223 from 5, we get?

Class 5 Maths - Fractions - CBSE Worksheets Solutions

Q 7: Fill in the blanks by putting >,<or = in each of the following to make the statement true:
Class 5 Maths - Fractions - CBSE Worksheets Solutions

Q8: Which is smaller in each of the following pairs of fractions?

  1. 3/16, 21/32
    Make the fractions equal
    3/16 x 2 = 6/32
    Thus, 3/16 is smaller.
  2. 2/5, 7/12
    Make the fractions equal2/5 x 12 = 24/60
    7/12 x 5 = 35/60
    Thus, 2/5 is smaller.
  3. 10/33, 1/3
    Make the fractions equal1/3 x 11 = 11/33
    Thus, 10/33 is smaller.

Q 9: Add together:

  1. Class 5 Maths - Fractions - CBSE Worksheets Solutions= 13/15
  2. Class 5 Maths - Fractions - CBSE Worksheets Solutions= 15/22
  3. Class 5 Maths - Fractions - CBSE Worksheets Solutions= 31/30

Question 10: Find the sum:

  1. Class 5 Maths - Fractions - CBSE Worksheets Solutions
    Converting the mixed fractions into improper fractions 
    9/5 + 49/15 + 53/10 
    Now, making the denominator equal by LCM. 
    LCM = 30 
    9/5 x 6 = 54/30 
    49/15 x 2 = 98/30 
    53/10 x 3 = 159/30 
    Now the fractions are equal, adding them we get 
    54 + 98 + 159/30 =311/30 = 10(11/30)
  2. Class 5 Maths - Fractions - CBSE Worksheets Solutions
    Converting the mixed fractions into improper fractions 

    3/5 + 36/7 + 11/2 

    Now, making the denominator equal by LCM. 

    LCM = 70 

    3/5 x 14 = 42/70

    36/7 x 10 = 360/70

    11/2 x 35 = 385/70

    Now the fractions are equal, adding them we get 

    42/70 + 360/70 +  385/70 = 787/70

  3. Class 5 Maths - Fractions - CBSE Worksheets Solutions
    Converting the mixed fractions into improper fractions 

    19/8 + 29/16 + 3/4 

    Now, making the denominator equal by LCM. 

    LCM = 16 

    19/8 x 2 = 38/16

    3/4 x 4 = 12/16 

    Now the fractions are equal, adding them we get 

    38/16 + 13/16 + 12/16 = 63/16

  4. Class 5 Maths - Fractions - CBSE Worksheets Solutions
    Converting the mixed fractions into improper fractions 

    12/9 + 2/24 + 7/36 

    Now, making the denominator equal by LCM. 

    LCM = 72 

    12/9 x 8 = 96/72

    2/24 x 3 = 6/72

    7/36 x 2 = 14/72 

    Now the fractions are equal, adding them we get 

    96/72 + 6/72 + 14/72 = 113/72

Question 11: Mukesh bought a pencil for Rs 2(1/4) and a sharpener for Rs 1(1/2). How much money did he spend on both these items?

Ans: Mukesh bought a pencil for = Rs 2(1/4)

Mukesh bought a sharpener for = Rs 1(1/2). 

Total money spent =  2(1/4) + 1(1/2). 

Converting the mixed fractions into improper fractions 

9/4 + 3/2 

LCM = 4     

3/2 x 2 = 6/4 

9/4 + 6/4 = Rs. 15/4

Question 12: Pankaj bought 5(1/9) litres of petrol on Monday, 2(5/6) litres on Tuesday and 1(2/9) litres on Wednesday. How many litres of petrol did he buy on these three days?

Ans: Pankaj bought petrol on Monday = 5(1/9) litres 

Pankaj bought petrol on Tuesday = 2(5/6) litres

Pankaj bought petrol on Wednesday = 1(2/9)litres

Total petrol on three days = 5(1/9) + 2(5/6) + 1(2/9)

Converting the mixed fractions into improper fractions 

46/9 + 15/6 + 11/9 

LCM = 18 

46/9 x 2 = 92/18 

15/6 x 3 = 45/18

11/9 x 2 = 22/18 

Adding them we get total petrol on three days = 159/18 = 8(5/6)

Q13: Fill in the blanks:

  1. Class 5 Maths - Fractions - CBSE Worksheets Solutions1.
  2. 2/11 x 11/2 = 1.
  3. 17/3 x 3/17 = 1.

Q14: Ring the improper fractions:

Class 5 Maths - Fractions - CBSE Worksheets Solutions

Class 5 Maths - Fractions - CBSE Worksheets Solutions

Q15: 
Class 5 Maths - Fractions - CBSE Worksheets Solutionsis same asClass 5 Maths - Fractions - CBSE Worksheets Solutions. Is it true?

Yes, Class 5 Maths - Fractions - CBSE Worksheets Solutions, because we interchange the denominator and numerator when we change the sign.

The document Class 5 Maths - Fractions - CBSE Worksheets Solutions is a part of the Class 5 Course Mathematics for Class 5.
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FAQs on Class 5 Maths - Fractions - CBSE Worksheets Solutions

1. What are fractions and how are they represented?
Ans. Fractions are a way to represent a part of a whole. They consist of two numbers: the numerator (the top number) which indicates how many parts are being considered, and the denominator (the bottom number) which shows the total number of equal parts the whole is divided into. For example, in the fraction 3/4, 3 is the numerator and 4 is the denominator.
2. How do you add and subtract fractions?
Ans. To add or subtract fractions, they must have a common denominator. If they don't, you first find the least common denominator (LCD), convert the fractions to equivalent fractions with the LCD, and then add or subtract the numerators. For example, to add 1/4 and 1/2, convert 1/2 to 2/4, then add: 1/4 + 2/4 = 3/4.
3. What is the difference between proper, improper, and mixed fractions?
Ans. A proper fraction has a numerator smaller than its denominator (e.g., 3/4). An improper fraction has a numerator that is equal to or larger than the denominator (e.g., 5/4). A mixed fraction combines a whole number with a proper fraction (e.g., 1 1/4, which is 1 whole and 1/4).
4. How can fractions be simplified?
Ans. Fractions can be simplified by dividing both the numerator and the denominator by their greatest common divisor (GCD). For instance, to simplify the fraction 8/12, find the GCD of 8 and 12, which is 4. Divide both by 4: 8 ÷ 4 = 2 and 12 ÷ 4 = 3, so 8/12 simplifies to 2/3.
5. What are some real-life examples of where fractions are used?
Ans. Fractions are commonly used in cooking (e.g., using 1/2 cup of sugar), measuring (e.g., 3/4 inch of wood), in financial transactions (e.g., dividing a bill among friends), and in time (e.g., 1/4 of an hour is 15 minutes). They help in understanding proportions and ratios in everyday situations.
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