A tower has the following shape: a truncated right circular cone one with radii 2R (the lower base) and R ( the upper base) and height R bears a right circular cylinder whose radius is R, the height being 2R. Finally a semisphere of radius R is mounted on the cylinder. Suppose that the cross-sectional area S of the tower is given by f(x) where x is the distance of the cross-section from the lower base of the cone.
The range of f(x) is- [0,4πR2]
- [πR2,4πR2]
- [0,πR2]
- [πR2,3πR2]
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mindinsight problem of the day[category quant]
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