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If the inner radius of a hemispherical bowl is 5 cm and its thickness is 0.25 cm, then find the volume of the material required in making the bowl. (u
Question

If the inner radius of a hemispherical bowl is 5 cm and its thickness is 0.25 cm, then find the volume of the material required in making the bowl. (use π=22/7) (Rounded up to two places of decimals).

A.

34 cm3

B.

44 cm3

C.

45.34 cm3

D.

41.28 cm3

Correct option is D

Given:
Inner radius of the hemispherical bowl r1=5cm r_1 = 5 \text{cm}
Thickness of the bowl t=0.25cmt = 0.25 \text{cm}​.
Outer radius of the bowl r2=r1+t=5+0.25=5.25cmr_2 = r_1 + t = 5 + 0.25 = 5.25\text{cm}
π=227\pi = \frac{22}{7}​​
Formula Used:
Volume of a hemisphere =23πr3. \frac{2}{3} \pi r^3.
Volume of material required = Volume of the outer hemisphere – Volume of the inner hemisphere.
Solution:

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