A circus tent is in the shape of a cylinder of radius 14 m and height 3 m surmounted by a cone of the same radius and height 7 m. Find the total volume of air inside the tent (use π = 22/7, answer in m^3).

Question

Accepted Answer

3285.33. Cylinder = π r^2 h = (22/7)(196)(3) = 22 x 28 x 3 = 1848. Cone = 1/3 π r^2 h = (1/3)(22/7)(196)(7) = (1/3)(22 x 28 x 7) = (1/3)(4312) = 1437.33. Total = 1848 + 1437.33 = 3285.33 m^3.

A circus tent is in the shape of a cylinder of radius 14 $m$ and height 3 $m$ surmounted by a cone of the same radius and height 7 $m$ .
Find the total volume of air inside the tent (use π = 22/7, answer in $m^{3}$ ).

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More Class 10 Volume of Combined Solids practice

A circus tent is in the shape of a cylinder of radius 14 m and height 3 m surmounted by a cone of the same radius and height 7 m.Find the total volume of air inside the tent (use π = 22/7, answer in m3).

Step-by-Step Solution

Master this chapter in 30 minutes a day.

More Class 10 Volume of Combined Solids practice

A circus tent is in the shape of a cylinder of radius 14 $m$ and height 3 $m$ surmounted by a cone of the same radius and height 7 $m$ .
Find the total volume of air inside the tent (use π = 22/7, answer in $m^{3}$ ).