Find the cost of watering a trapezium
field whose parllel sides are 10 cm and 25 cm respactively, the perpandicular distance between them is 15 cm and the rate watering is rupee 4 per m/ 2
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➧ Area of trapezium field
= 1 / 2 ×
(Sum of parallel sides) × (Distance between them area)
➾ 1 / 2 × (10 + 25) × 15
➾ 262.5 m²
➧ New cost,
➾ 4 / m²
➾ 4 × 262.5 m²
➾ 1050 ...✔
_________
Thanks...✊
▬▬▬▬▬▬▬▬▬▬▬▬☟
➧ Area of trapezium field
= 1 / 2 ×
(Sum of parallel sides) × (Distance between them area)
➾ 1 / 2 × (10 + 25) × 15
➾ 262.5 m²
➧ New cost,
➾ 4 / m²
➾ 4 × 262.5 m²
➾ 1050 ...✔
_________
Thanks...✊
Answered by
0
Solution:
Perpendicular distance between parallel sides (H) = 15 cm
One parallel side of trapezium (A) = 10 cm
Another parallel side of trapezium (B) = 25 cm
Now,
Area => [(a + b)/2]h
=> [(10 + 25)/2 × 15] cm^2
=> [35/2 × 15] cm^2
=> [17.5 × 15] cm^2
=> 262.5 cm^2
Cost Of watering 1 cm^2 area = Rs 4
Cost of watering 262.5 cm^2 area = Rs 1050
Hence , The cost of watering 262.5 cm^2 area of trapezium field is Rs. 1050.
Perpendicular distance between parallel sides (H) = 15 cm
One parallel side of trapezium (A) = 10 cm
Another parallel side of trapezium (B) = 25 cm
Now,
Area => [(a + b)/2]h
=> [(10 + 25)/2 × 15] cm^2
=> [35/2 × 15] cm^2
=> [17.5 × 15] cm^2
=> 262.5 cm^2
Cost Of watering 1 cm^2 area = Rs 4
Cost of watering 262.5 cm^2 area = Rs 1050
Hence , The cost of watering 262.5 cm^2 area of trapezium field is Rs. 1050.
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