CBSE Class 4  >  Class 4 Notes  >  Mathematics  >  Practice Questions with Solutions: Fractions - 1

Fractions - 1 Extra Questions And Answers - Class 4 Mathematics | Fully Solved Notes For Students

Practice Questions with Solutions: Fractions - 1Q1: Write the next three equivalent fractions Practice Questions with Solutions: Fractions - 1
Ans:
We have:  

3 × 24 × 2 = 68


3 × 34 × 3 = 912

3 × 44 × 4 = 1216

So, 34 = 68 = 912 = 1216
Hence, the equivalent fractions to 34  are  689121216.

Q2: Find the sum of Practice Questions with Solutions: Fractions - 1andPractice Questions with Solutions: Fractions - 1
Sol: We have Practice Questions with Solutions: Fractions - 1

Q3: Subtract Practice Questions with Solutions: Fractions - 1
Sol: We have : Practice Questions with Solutions: Fractions - 1

Q4: Express each of the following fractions to its lowest terms :
(a)Practice Questions with Solutions: Fractions - 1
(b)Practice Questions with Solutions: Fractions - 1
Sol: (a) We have,
Practice Questions with Solutions: Fractions - 1
So, we can divide the numerator and the denominator by 2 x 3 = 6.
So, Practice Questions with Solutions: Fractions - 1
Thus, the simplest form of Practice Questions with Solutions: Fractions - 1
(b) We have,
Practice Questions with Solutions: Fractions - 1
So, we can divide the numerator and the denominator by 2 x 5 = 10.
So,Practice Questions with Solutions: Fractions - 1 Thus, the Simplest form of Practice Questions with Solutions: Fractions - 1

Q5: Subtract Practice Questions with Solutions: Fractions - 1
Sol: We have: Practice Questions with Solutions: Fractions - 1

Q6: Find the sum of Practice Questions with Solutions: Fractions - 1
Sol: We have : Practice Questions with Solutions: Fractions - 1

Q7: Compare :
(a) Practice Questions with Solutions: Fractions - 1
(b) Practice Questions with Solutions: Fractions - 1
Sol: We have:
(a) Consider Practice Questions with Solutions: Fractions - 1
Since 3 > 2, hence Practice Questions with Solutions: Fractions - 1
(b) Consider Practice Questions with Solutions: Fractions - 1
Since 7 > 4, hence Practice Questions with Solutions: Fractions - 1

Q8: Find an equivalent fraction of Practice Questions with Solutions: Fractions - 1 with a numerator of 8.
Sol: Practice Questions with Solutions: Fractions - 1
To get 8 in the numerator, we multiply 2 by 4, and also 5 by 4.
Practice Questions with Solutions: Fractions - 1
Hence, Practice Questions with Solutions: Fractions - 1 they are equivalent fractions.

Q9: Reduce Practice Questions with Solutions: Fractions - 1 to its lowest terms.
Sol: We can divide the numerator and the denominator step by step, by their common factors.
Practice Questions with Solutions: Fractions - 1
Thus, Practice Questions with Solutions: Fractions - 1 it is in its lowest terms.

Q10: Find an equivalent fraction of Practice Questions with Solutions: Fractions - 1 with a denominator of 15.
Sol: Practice Questions with Solutions: Fractions - 1
To get 15 in the denominator, we multiply 5 by 3 and also 3 by 3.
So, Practice Questions with Solutions: Fractions - 1
Hence,Practice Questions with Solutions: Fractions - 1are equivalent fractions.

Q11ArePractice Questions with Solutions: Fractions - 1 equivalent fractions?
Sol: Practice Questions with Solutions: Fractions - 1
2 X 15 = 30, 3 X 10 = 30
Both products are equal.
Hence, Practice Questions with Solutions: Fractions - 1 are equivalent fractions.

Q12: Are Practice Questions with Solutions: Fractions - 1 equivalent fractions?
Sol: 
Practice Questions with Solutions: Fractions - 1
Here, 4 x 18 = 72, 5 x 16 = 80
Products are not the same.
Hence, Practice Questions with Solutions: Fractions - 1 are not equivalent fractions.

Q13: Compare
(a)Practice Questions with Solutions: Fractions - 1
(b) Practice Questions with Solutions: Fractions - 1

Sol: (a) Practice Questions with Solutions: Fractions - 1
Since 9 < 11.
Hence Practice Questions with Solutions: Fractions - 1
(b)Practice Questions with Solutions: Fractions - 1
Since 14 > 13
Hence Practice Questions with Solutions: Fractions - 1

Q14: Compare Practice Questions with Solutions: Fractions - 1
Sol: Practice Questions with Solutions: Fractions - 1[Multiplying the numerator and the denominator by 4]
Practice Questions with Solutions: Fractions - 1
Practice Questions with Solutions: Fractions - 1[Multiplying the numerator and the denominator by 5]
Practice Questions with Solutions: Fractions - 1
Clearly, Practice Questions with Solutions: Fractions - 1
Hence, Practice Questions with Solutions: Fractions - 1
Another method: Two fractions can be compared by using the method of cross multiplication.

Q15: Compare
(a) Practice Questions with Solutions: Fractions - 1
(b) Practice Questions with Solutions: Fractions - 1
Sol: (a) Given fractions are Practice Questions with Solutions: Fractions - 1
Practice Questions with Solutions: Fractions - 1 (Cross multiply)
Now 3 x 7 = 21 and 11 x 5 = 55.
Since 21 < 55, hence Practice Questions with Solutions: Fractions - 1

(b) Given fractions are Practice Questions with Solutions: Fractions - 1
Practice Questions with Solutions: Fractions - 1(Cross multiply)
Now 4 x 13 = 52 and 15 x 2 = 30.
Since 52 > 30, hence, Practice Questions with Solutions: Fractions - 1 

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FAQs on Fractions - 1 Extra Questions And Answers - Class 4 Mathematics - Fully Solved Notes For Students

1. What are fractions and how are they used in everyday life?
Ans.Fractions represent a part of a whole and are used in various everyday scenarios such as cooking (measuring ingredients), budgeting (dividing expenses), and construction (measuring lengths).
2. How do you add and subtract fractions with different denominators?
Ans.To add or subtract fractions with different denominators, first find a common denominator, convert each fraction to have that common denominator, and then add or subtract the numerators while keeping the denominator the same.
3. What is the difference between proper, improper, and mixed fractions?
Ans.A proper fraction has a numerator smaller than its denominator (e.g., ¾), an improper fraction has a numerator larger than or equal to its denominator (e.g., 5/4), and a mixed fraction combines a whole number with a proper fraction (e.g., 1 ¼).
4. How do you multiply and divide fractions?
Ans.To multiply fractions, multiply the numerators together and the denominators together. To divide fractions, multiply by the reciprocal of the divisor (flip the second fraction and then multiply).
5. What are equivalent fractions and how can you find them?
Ans.Equivalent fractions are different fractions that represent the same value (e.g., 1/2 = 2/4). You can find equivalent fractions by multiplying or dividing both the numerator and denominator of a fraction by the same non-zero number.
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