A cylinder of base radius rcm and height h cm is inscribed in a sphere of radius 6 cm, centre O
(a) Show that h^2 + 4r^2= 144.
(b) Find the largest possible volume of the cylinder.
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Step-by-step explanation:
h=r√3
This is our optimized height. To find the optimized volume, we need to plug this into the volume function.
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