- #1
bigguns101
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a cylinder has two identical cones one each end. the volume of the object is 50(pie/3)
find the total height.
so 2h+k=height.
where to from there
find the total height.
so 2h+k=height.
where to from there
The total height of a cylinder with two identical cones on each end can be calculated by adding the height of the cylinder, the height of one cone, and the radius of the cylinder twice. This can be expressed as: Total Height = (Cylinder Height + Cone Height) + 2 x Cylinder Radius.
The formula for calculating the height of a cone is h = √(r^2 + l^2), where h is the height, r is the radius, and l is the slant height of the cone. In the case of identical cones, the slant height will be equal to the radius.
No, the total height of a cylinder with two identical cones on each end cannot be negative. It is a physical measurement and must be a positive value.
The total height of a cylinder with two identical cones on each end does not affect its volume. The volume of a cylinder with two identical cones on each end can be calculated using the formula V = πr^2(h + (4/3)r), where V is the volume, r is the radius, and h is the height of the cylinder. As the height of the cylinder increases, the volume also increases proportionally.
No, the total height of a cylinder with two identical cones on each end cannot be larger than the diameter of the cylinder. The diameter of the cylinder is equal to twice the radius, and the height of the cylinder with cones cannot be larger than this value as it would result in an impossible shape.