The sum of the surface areas of a sphere and a cube is given.Show that when the sum of their volumes is least, the diameter of the sphere is equal to the edge of the cube.

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Arun Kumar · Answer

Hi there could be a mistake in the question it should be actually radius. Thanks & Regards, Arun Kumar, Btech,IIT Delhi, Askiitians Faculty

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The sum of the surface areas of a sphere and a cube is given.Show that when the sum of their volumes is least, the diameter of the sphere is equal to the edge of the cube.

The sum of the surface areas of a sphere and a cube is given.Show that when the sum of their volumes is least, the diameter of the sphere is equal to the edge of the cube.

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The sum of the surface areas of a sphere and a cube is given.Show that when the sum of their volumes is least, the diameter of the sphere is equal to the edge of the cube.

The sum of the surface areas of a sphere and a cube is given.Show that when the sum of their volumes is least, the diameter of the sphere is equal to the edge of the cube.

1 Answers

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Other Related Questions on Differential Calculus

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