(i) \(\frac{2}{5}\)× 5 \(\frac{1}{4}\) = \(\frac{2}{5}\) × \(\frac{21}{4}\) =\(\frac{21}{10}\)
This is an improper fraction and it can be written as a mixed fraction as 2\(\frac{1}{10}\)
(ii) 6 \(\frac{2}{5}\) ×\(\frac{7}{9}\)= \(\frac{32}{5}\) × \(\frac{7}{9}\) =\(\frac{224}{45}\)
This is an improper fraction and it can be written as a mixed fraction as 4 \(\frac{44}{45}\)
(iii) \(\frac{3}{2}\)× 5 \(\frac{1}{3}\) = \(\frac{3}{2}\) ×\(\frac{16}{3}\) = 8
This is a whole number.
(iv) \(\frac{5}{6}\)× 2 \(\frac{3}{7}\) = \(\frac{5}{6}\)× \(\frac{17}{7}\)= \(\frac{85}{42}\)
This is an improper fraction and it can be written as a mixed fraction as 2 \(\frac{1}{42}\)
(v) 3 \(\frac{2}{5}\) × \(\frac{4}{7}\) = \(\frac{17}{5}\)× \(\frac{4}{7}\) = \(\frac{68}{35}\)
This is an improper fraction and it can be written as a mixed fraction as 1 \(\frac{33}{35}\)
(vi) 2 \(\frac{3}{5}\) × 3 = \(\frac{13}{5}\)× 3 = \(\frac{39}{5}\)
This is an improper fraction and it can be written as a mixed fraction as 7 \(\frac{4}{5}\)
(vii) 3\(\frac{4}{7}\) ×\(\frac{3}{5}\) = \(\frac{25}{7}\)×\(\frac{3}{5}\)= \(\frac{15}{7}\)
This is an improper fraction and it can be written as a mixed fraction as 2\(\frac{1}{7}\)


| So No | Base | Height | Area of parallelogram |
|---|---|---|---|
| a. | 20 cm | - | 246 \(cm^2\) |
| b. | - | 15 cm | 154.5 \(cm^2\) |
| c. | - | 8.4 cm | 48.72 \(cm^2\) |
| d. | 15.6 cm | - | 16.38 \(cm^2\) |
| Base | Height | Area of triangle |
|---|---|---|
| 15 cm | - | 87 \(cm^2\) |
| - | 31.4 mm | 1256 \(mm^2\) |
| 22 cm | - | 170.5 \(cm^2\) |

Find: (a) \(\frac{1}{2}\) of (i) 2 \(\frac{3}{4}\) (ii) 4 \(\frac{2}{9}\)
(b) \(\frac{5}{8}\) of (i) 3 \(\frac{5}{6}\) (ii) 9 \(\frac{2}{3}\)


| So No | Base | Height | Area of parallelogram |
|---|---|---|---|
| a. | 20 cm | - | 246 \(cm^2\) |
| b. | - | 15 cm | 154.5 \(cm^2\) |
| c. | - | 8.4 cm | 48.72 \(cm^2\) |
| d. | 15.6 cm | - | 16.38 \(cm^2\) |
| Base | Height | Area of triangle |
|---|---|---|
| 15 cm | - | 87 \(cm^2\) |
| - | 31.4 mm | 1256 \(mm^2\) |
| 22 cm | - | 170.5 \(cm^2\) |
