The inner diameter of a circular well is 3.5 m. It is 10 m deep. Find: (i) its inner curved surface area. (ii) the cost of plastering this curved surface at the rate of 40 per W.
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Answered by
40
Answer:
• Given
Inner diameter of a circular well = 3.5 m
Depth of a circular wall = 10 m
• To find
Its inner curved surface area
Cost of this curved surface at the rate of 40 per m².
• Solution
• Inner curved surface area = 2πrh
where,
r = radius of the well
h = height of the well
Take π = 22/7
• Diameter = 3.5 m
⇒ Radius = Diameter/2
⇒ 3.5/2
⇒ 1.75 m
Substitute the given values,
⇒ 2 × 22/7 × 1.75 × 10
⇒ 110 m²
• Inner curved surface area = 110 m²
(ii) Cost of this curved surface at the rate of 40 per m².
⇒ 110 × 40
⇒ Rs. 4400
• Cost of this curved surface at the rate of 40 per m² = Rs. 4400 ⠀⠀⠀⠀⠀⠀⠀⠀⠀
Answered by
34
Given:-
- Inner diameter of well =3.5m
- Inner radius of well (r) = 3.5/2m
- Height of well (h)=10m
step-by-step explaination:-
(i) Therefore,
Inner curved surface area of well = 2πrh
- => 2× 22/7 × 3.5/2 × 10
- => 110m²
Now,
Cost of plastering = Rs.40 per m²
Therefore,
(ii) Cost of plastering this well = 40 × 110 = Rs.4400
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