Math, asked by AnshdeepSingh11, 1 year ago

the radii of top and bottom of a bucket of slant height 45 cm are 28 cm and 7 cm respectively Find the CSA of bucket

Answers

Answered by Anant02
32

csa \: of \: frustum = \pi \: (r1 + r2)l \\  =  \frac{22}{7}  \times (28 + 7) \times 45 \\ =  \frac{22 \times 35 \times 45}{7}   \\  = 22 \times 5 \times 45 \\  = 110 \times 45 \\  = 4950 {cm}^{2}
Answered by amikkr
5

The CSA of the bucket is ‭4947.8625‬ sq. cm.

  • The top and bottom radius of the bucket is given as 28 cm and 7 cm.
  • Slant height of the bucket is 45 cm.
  • CSA (Curved Surface Area) = π(r₁+r₂)l
  • Substituting the values and obtaining the CSA of the bucket,

CSA = π(r₁+r₂)l

CSA = π(28+7)×45

CSA = ‭4947.8625‬ sq. cm

The curved surface area of the bucket is ‭4947.8625‬ cm².

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