Ratio of the age of Shreya to that of Bhoomika = \(\frac{15}{12}\)
\(= \frac{5}{4}\)
\(= 5:4\)
Thus, ₹ 36 divide between Shreya and Bhoomika in the ratio of \( 5 : 4.\)
Shreya gets = \(\frac{5}{9}\) of Rs 36
\(= \frac{5}{9} × 36\)
= Rs 20
Bhoomika gets =\( \frac{4}{9}\) of Rs 36
\(= \frac{4}{9} × 36\)
= Rs 16
Total money = ₹36
Shreya's age = 15 years
Bhoomika's age = 12 years
Sum of their ages \(= 15 + 12 = 27\)
Shreya's share of the money = \(\frac{15}{27} \times 36 = \frac{5}{9} \times 36 = 20\)
Bhoomika's share of the money = \(\frac{12}{27} \times 36 = \frac{4}{9} \times 36 = 16\)
Therefore, Shreya will get ₹20 and Bhoomika will get ₹16.
Write first five multiples of :
| Column 1 | Column 2 |
| (i) 35 | (a) Multiple of 8 |
| (ii) 15 | (b) Multiple of 7 |
| (iii) 16 | (c) Multiple of 70 |
| (iv) 20 | (d) Factor of 30 |
| (v) 25 | (e) Factor of 50 |
| (f) Factor of 20 |


Write first five multiples of :
| Column 1 | Column 2 |
| (i) 35 | (a) Multiple of 8 |
| (ii) 15 | (b) Multiple of 7 |
| (iii) 16 | (c) Multiple of 70 |
| (iv) 20 | (d) Factor of 30 |
| (v) 25 | (e) Factor of 50 |
| (f) Factor of 20 |