Anshika Arya
National Institute Of Technology (NIT), Hamirpur
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## < 9 Other formulas that you can solve using the same Inputs

Volume of Cone inscribed in a sphere when radius of sphere and cone are given
Radius of cone inscribed in a sphere for maximum volume of cone in terms of radius of sphere
Volume of Cone circumscribing a sphere such that volume of cone is minimum
Volume=(8*pi*Radius of Sphere^3)/3 GO
Volume of the largest right pyramid with a square base that can be inscribed in a sphere of radius a
Volume=64*(Radius of Sphere^3)/81 GO
Volume of Cone inscribed in a sphere for maximum volume of cone in terms of radius of sphere
Volume=(32*Radius of Sphere^3)/81 GO
Radius of Cone circumscribing a sphere such that volume of cone is minimum
Altitude of the largest right pyramid with a square base that can be inscribed in a sphere of radius a
Height=4*Radius of Sphere/3 GO
Height of Cone inscribed in a sphere for maximum volume of cone in terms of radius of sphere
Height=4*Radius of Sphere/3 GO
Base length of the largest right pyramid with a square base that can be inscribed in a sphere of radius a
Base=4*Radius of Sphere/3 GO

## < 11 Other formulas that calculate the same Output

Height of a trapezoid when area and sum of parallel sides are given
Height=(2*Area)/Sum of parallel sides of a trapezoid GO
Height of a triangular prism when lateral surface area is given
Height=Lateral Surface Area/(Side A+Side B+Side C) GO
Height of an isosceles trapezoid
Height=sqrt(Side C^2-0.25*(Side A-Side B)^2) GO
Altitude of an isosceles triangle
Height=sqrt((Side A)^2+((Side B)^2/4)) GO
Height of a triangular prism when base and volume are given
Height=(2*Volume)/(Base*Length) GO
Height of an Equilateral square pyramid
Height=Length of edge/sqrt(2) GO
Altitude of the largest right pyramid with a square base that can be inscribed in a sphere of radius a
Height=4*Radius of Sphere/3 GO
Height of Cone inscribed in a sphere for maximum volume of cone in terms of radius of sphere
Height=4*Radius of Sphere/3 GO
Height of parabolic section that can be cut from a cone for maximum area of parabolic section
Height=0.75*Slant Height GO
Height of a circular cylinder of maximum convex surface area in a given circular cone
Height=Height of Cone/2 GO
Height of Largest right circular cylinder that can be inscribed within a cone
Height=Height of Cone/3 GO

### Height of Cone circumscribing a sphere such that volume of cone is minimum Formula

More formulas
The Radius (R) of a sphere that circumscribes a cube with side length S GO
Volume of a circumscribed sphere in terms of cube Side length GO
Diameter of circumscribing sphere when diameter and height of circumscribed cylinder is known GO
Volume of Sphere circumscribing a cylinder GO
Surface Area of Sphere circumscribing a cylinder GO
Volume of cylinder circumscribing a sphere when radius of sphere is known GO
Surface Area of Cylinder circumscribing a sphere when radius of sphere is known GO
Radius of Cone circumscribing a sphere such that volume of cone is minimum GO
Volume of Cone circumscribing a sphere such that volume of cone is minimum GO
Base Length of parabolic section that can be cut from a cone for maximum area of parabolic section GO
Height of parabolic section that can be cut from a cone for maximum area of parabolic section GO
Distance from the minor arc of cone of parabolic section that can be cut from a cone for maximum area of parabolic section GO
The maximum area of parabolic segment that can be cut from a cone GO

## What is cone vertex?

When you are talking about a cone, a vertex is the point where the straight lines that form the side of the cone meet. For a general convex body, a vertex is often defined to be a point at which the intersection of all the supporting hyperplanes there is the point.

## What is the difference between a circle and a sphere?

A Circle is a two-dimensional figure whereas, a Sphere is a three-dimensional object. A circle has all points at the same distance from its center along a plane, whereas in a sphere all the points are equidistant from the center at any of the axes.

## How to Calculate Height of Cone circumscribing a sphere such that volume of cone is minimum?

Height of Cone circumscribing a sphere such that volume of cone is minimum calculator uses Height=4*Radius of Sphere to calculate the Height, Height of Cone circumscribing a sphere such that volume of cone is minimum is measure of vertical distance, either vertical extent or vertical position . Height and is denoted by h symbol.

How to calculate Height of Cone circumscribing a sphere such that volume of cone is minimum using this online calculator? To use this online calculator for Height of Cone circumscribing a sphere such that volume of cone is minimum, enter Radius of Sphere (R) and hit the calculate button. Here is how the Height of Cone circumscribing a sphere such that volume of cone is minimum calculation can be explained with given input values -> 48 = 4*12.

### FAQ

What is Height of Cone circumscribing a sphere such that volume of cone is minimum?
Height of Cone circumscribing a sphere such that volume of cone is minimum is measure of vertical distance, either vertical extent or vertical position and is represented as h=4*R or Height=4*Radius of Sphere. Radius of Sphere is a line segment extending from the center of a circle or sphere to the circumference or bounding surface.
How to calculate Height of Cone circumscribing a sphere such that volume of cone is minimum?
Height of Cone circumscribing a sphere such that volume of cone is minimum is measure of vertical distance, either vertical extent or vertical position is calculated using Height=4*Radius of Sphere. To calculate Height of Cone circumscribing a sphere such that volume of cone is minimum, you need Radius of Sphere (R). With our tool, you need to enter the respective value for Radius of Sphere and hit the calculate button. You can also select the units (if any) for Input(s) and the Output as well.
How many ways are there to calculate Height?
In this formula, Height uses Radius of Sphere. We can use 11 other way(s) to calculate the same, which is/are as follows -
• Height=4*Radius of Sphere/3
• Height=Height of Cone/3
• Height=4*Radius of Sphere/3
• Height=Height of Cone/2
• Height=0.75*Slant Height
• Height=sqrt(Side C^2-0.25*(Side A-Side B)^2)
• Height=(2*Area)/Sum of parallel sides of a trapezoid
• Height=sqrt((Side A)^2+((Side B)^2/4))
• Height=(2*Volume)/(Base*Length)
• Height=Lateral Surface Area/(Side A+Side B+Side C)
• Height=Length of edge/sqrt(2)
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