For a given surface area of a closed right circular cylinder, the volume is maximum when the height is:
For a given surface area of a closed right circular cylinder, the volume is maximum when the height is:
- A. Equal to its radius
- B. Equal to its diameter
- C. Twice its diameter
- D. Half of its radius
Answer: B) Equal to its diameter
Explanation: This is a standard optimization result. For a cylinder with fixed surface area to have maximum volume, its height must equal its base diameter (h = 2r).
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