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The equation for the volume of a cylinder is V = pi*r2*h. If you put the two hemispheres together, you have a sphere whose volume is V = (4/3)*pi*r3.

So, V = (4/3)*pi*r3 + pi*r2*h = pi*r2*(4r/3 + h)

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Q: What is Volume of cylinder with hemispherical ends?
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Related questions

What is the total surface area of a cylinder with hemispherical ends?

Two hemispherical ends = 4*pi*radius2 Lateral surface area of the cylinder = 2*pi*r*lenght of cylinder Work both out separately and the sum of them will give you the total surface area in square units.


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Measure the length of the straight portion of the tank (l) and the radius (r). The two hemispherical end caps equate to a sphere. The volume of a sphere = 4/3πr³ The volume of the straight portion of the cylinder is, πr²l Add to two portions together to get the total volume = 4/3πr³ + πr²l


What is the volume of a cylindrical gas tank that has hemispherical end caps with radius 'r' and whose cylindrical midsection -- not counting the end caps -- is six feet long?

Your tank is a cylinder with hemispherical end caps. Although you said "cylindrical midsection," we will interpret that to mean the height, h, of the cylinder, which is six feet. We also infer that the radius of the sphere is equal to the radius of the cylinder, which must be the case if the tank has hemispherical end caps. So, the volume of the tank is equal to the sum of the volumes of the two hemispheres and the cylinder.The equation for the volume of a cylinder is V = pi*r2*h. If you put the two hemispheres together, you have a sphere whose volume is V = (4/3)*pi*r3.So, V = (4/3)*pi*r3 + pi*r2*h = pi*r2*(4r/3 + h),where h = 6 in this case.


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What is the combined volume of cylinder attached to an hemispherical dome with a combined height of 9 inches and a base diameter of 6 inches?

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What is the volume of a cylinder with ends that are half spheres with a radius of 4 and has a height of 12?

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Diameter height length is given how to find volume of cylinder laid horizontally?

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If the area of the base and the height of the cylinder and the cone are the same, then the volume of the cone will always be one third of the volume of the cylinder.


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