The radii of circular ends of a bucket of height 24cm are 15cm and 5cm. Find the area of its curved surface area.
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Given height of a bucket (R) = 24cm
Radius of circular ends of bucket 5cm and 15cm
r1 = 5cm; r2 = 15cm
Let ''l be slant height of bucket
l = √ ( ( r1 - r2 )² + h² )
→ l = √ ( ( 15 - 5 )² + 24² )
→ l = √ ( 10² + 24² )
→ l = √ ( 100 + 576 )
→ l = √ 676
→ l = √ 26²
→ l = 26
Now Curved surface area of bucket
→ π ( r1 + r2 ) l
→ π ( 5 + 15 ) 26
→ π ( 20 ) 26
→ 22/7 × 20 × 26
→ ( 440 × 26 ) / 7
→ 11440 / 7
→ 1634.28 ( Ans )
graxx:
after that what u trying say
Answered by
1
if we draw the diagram of the fig.
then surely it forms a frustum :)
now let r1 = 5 & r2 = 15
L = sq root (h2 + (r2 - r1)2 = 26
CSA of a frustum is pie x l (r1 + r2)
3.14 x 26 (15 + 5)
solving this
ans will come
1632.8
then surely it forms a frustum :)
now let r1 = 5 & r2 = 15
L = sq root (h2 + (r2 - r1)2 = 26
CSA of a frustum is pie x l (r1 + r2)
3.14 x 26 (15 + 5)
solving this
ans will come
1632.8
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