Area of parallelogram $=b\times h$. Area of triangle $=\frac{1}{2}bh$. To find a missing base or height, rearrange the formula.
1. (a) $28\text{ cm}^2$ (b) $15\text{ cm}^2$ (c) $8.75\text{ cm}^2$ (d) $24\text{ cm}^2$ (e) $8.8\text{ cm}^2$.
2. (a) $6\text{ cm}^2$ (b) $8\text{ cm}^2$ (c) $6\text{ cm}^2$ (d) $3\text{ cm}^2$.
3. (a) 12.3 cm (b) 10.3 cm (c) 5.8 cm (d) 1.05 cm.
4. (a) 11.6 cm (b) 80 cm (c) 15.5 cm.
5. (a) $91.2\text{ cm}^2$ (b) 11.4 cm.
6. Length of BM = 30 cm; length of DL = 42 cm.
7. Area of $\triangle ABC=30\text{ cm}^2$; length of AD $=\frac{60}{13}$ cm.
8. Area of $\triangle ABC=27\text{ cm}^2$; length of CE = 7.2 cm.
Use circumference $C=2\pi r=\pi d$ and area $A=\pi r^2$. For cost problems, multiply total length or area by the given rate.
1. (a) 88 cm (b) 176 mm (c) 132 cm.
2. (a) $616\text{ mm}^2$ (b) $1886.5\text{ m}^2$ (c) $\frac{550}{7}\text{ cm}^2$.
3. 24.5 m; $1886.5\text{ m}^2$.
4. 132 m; Rs 528.
5. $21.98\text{ cm}^2$.
6. 4.71 m; Rs 70.65.
7. 25.7 cm.
8. Rs 30.14 approximately.
9. 7 cm; $154\text{ cm}^2$; 11 cm; circle.
10. $536\text{ cm}^2$.
11. $23.44\text{ cm}^2$.
12. 5 cm; $78.5\text{ cm}^2$.
13. $879.20\text{ m}^2$.
14. Yes.
15. 119.32 m; 56.52 m.
16. 200 times.
17. 94.2 cm.