Find the area of the field given in the following figure:
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Step-by-step explanation:
For I,
- ½ ×25 ×20= 250 m²
For II,
- ½ (20+52)×40 = 1440m²
For III,
- ½ × 52× 56= 1456m²
For IV,
- ½ × 60× (25+40+56)= 3630m²
Total,
- 250+1440+1456+3630= 6776m²
I, III and IV are triangles so, the formula is ½×base×height.
II is a trapezium so, the formula is ½×(a+b)×height, where a and b are the parallel sides of the trapezium.
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Answer:
area of the figure = area of region I + area of region II + area of region III + area of region IV
area of region I
1/2*bh
1/2*25*20
250 m^2
area of region II
1/2[a+b]h
1/2*72*40
1540m^2
area of region III
1/2*bh
1/2*56*52
1456 m^2
area of region IV
1/2*bh
base = 25m +40m + 56m = 121m
area = 1/2*121*60
3630 m^2
area of the figure = [250 + 1540 + 1456 + 3630]m^2
= 6876 m^2
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