Find the height of the sphere which is Just inclosed in the cylinder of radius r cm and height h cm
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Answer:
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Step-by-step explanation:
RIGHT CIRCULAR CYLINDER:
Right Circular Cylinder is a solid figure obtained by revolving the rectangle about its one side.
SPHERE:
A sphere is a solid generated by the revolution of a semicircle about its diameter.
Given:
Radius of the right circular cylinder = Radius of the sphere = r cm
DIAMETER OF THE SPHERE = r +r = 2r.
raghvendra9453989375:
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Here's your Answer
From the figure, we can see that the height of Sphere is equal to the twice of the Radius.
=> Height of the Sphere = 2 × Radius of sphere or Radius of Cylinder.
=> Height of the Sphere = Diameter of the Sphere or Cylinder.
So, Whatever will be the radius of the sphere, the twice will be the height.
✔✔✔
Here's your Answer
From the figure, we can see that the height of Sphere is equal to the twice of the Radius.
=> Height of the Sphere = 2 × Radius of sphere or Radius of Cylinder.
=> Height of the Sphere = Diameter of the Sphere or Cylinder.
So, Whatever will be the radius of the sphere, the twice will be the height.
✔✔✔
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