Exercise 7.3
1. Write the fractions. Are all these fractions equivalent?
(a)
(i)
Shaded part =
(ii)
Shaded part =
(iii)
Shaded part =
(iv)
Shaded part =
(b)
(i)
Fraction =
(ii)
Fraction =
(iii)
Fraction =
(iv)
Fraction =
(v)
Fraction =
Write the fractions and pair up the equivalent fractions from each row.
Replace blank in each of the following by the correct number.
(a)
(b)
(c)
(d)
(e)
Find the equivalent fraction of
(a) denominator 20
(b) numerator 9
(c) denominator 30
(d) numerator 27
Find the equivalent fraction of
(a) numerator 9
(b) denominator 4
Check whether the given fractions are equivalent.
(a)
We have 5 × 54 =
Here 5 × 54
(b)
We have 3 × 50 =
Here 3 × 50
(c)
We have 7 × 11 =
Here 7 × 11
Reduce the following fractions to simplest form.
(a-c)
(a)
GCD of 48 and 60 =
So, the fraction
(b)
GCD of 150 and 60 =
So, the fraction
(c)
GCD of 84 and 98 =
So, the fraction
(d-e)
(d)
GCD of 12 and 50 =
So, the fraction
(e)
GCD of 7 and 28 =
So, the fraction
Ramesh had 20 pencils, Sheelu had 50 pencils and Jamaal had 80 pencils. After 4 months, Ramesh used up 10 pencils, Sheelu used up 25 pencils and Jamaal used up 40 pencils. What fraction did each use up? Check if each has used up an equal fraction of her/his pencils?
Ramesh used up 10 pencils out of
Fraction =
Thus, Ramesh uses up
Sheelu used up 25 pencils out of
Fraction =
Thus, Sheelu uses up
Jamaal used up 40 pencils out of
Fraction =
Thus, Jamal uses up
From our answers, we can see that,
Match the equivalent fractions and write two more for each.
Equivalent fraction of
Equivalent fraction of
Equivalent fraction of
Equivalent fraction of
Equivalent fraction of