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

Volume of a Conical Frustum
Volume=(1/3)*pi*Height*(Radius 1^2+Radius 2^2+(Radius 1*Radius 2)) GO
Total Surface Area of a Cone
Total Surface Area=pi*Radius*(Radius+sqrt(Radius^2+Height^2)) GO
Lateral Surface Area of a Cone
Lateral Surface Area=pi*Radius*sqrt(Radius^2+Height^2) GO
Total Surface Area of a Cylinder
Total Surface Area=2*pi*Radius*(Height+Radius) GO
Lateral Surface Area of a Cylinder
Lateral Surface Area=2*pi*Radius*Height GO
Volume of a Circular Cone
Volume=(1/3)*pi*(Radius)^2*Height GO
Area of a Trapezoid
Area=((Base A+Base B)/2)*Height GO
Volume of a Circular Cylinder
Volume=pi*(Radius)^2*Height GO
Volume of a Pyramid
Volume=(1/3)*Side^2*Height GO
Area of a Triangle when base and height are given
Area=1/2*Base*Height GO
Area of a Parallelogram when base and height are given
Area=Base*Height GO

9 Other formulas that calculate the same Output

Lateral Surface Area of a Conical Frustum
Lateral Surface Area=pi*(Radius 1+Radius 2)*sqrt((Radius 1-Radius 2)^2+Height^2) GO
Lateral Surface Area of a Cone
Lateral Surface Area=pi*Radius*sqrt(Radius^2+Height^2) GO
Lateral surface area of a right square pyramid
Lateral Surface Area=Length*sqrt(Length^2+4*Height^2) GO
Lateral Surface Area of a Pyramid
Lateral Surface Area=Side*sqrt(Side^2+4*(Height)^2) GO
Lateral Surface area of a Triangular Prism
Lateral Surface Area=(Side A+Side B+Side C)*Height GO
Lateral surface area of a Right square pyramid when side length and slant height are given
Lateral Surface Area=2*Side*Slant Height GO
Lateral Surface Area of a Cylinder
Lateral Surface Area=2*pi*Radius*Height GO
lateral surface area of Hexagonal Pyramid
Lateral Surface Area=3*Side*Base GO
Lateral surface of a square pyramid
Lateral Surface Area=2*Base*Side GO

Lateral Surface Area of Largest Cube that can be inscribed within a right circular cylinder when height of cylinder is given Formula

Lateral Surface Area=4*(Height^2)
More formulas
The Radius R of the inscribed sphere for cube with a side length S GO
Radius of inscribed sphere in a cone when radius and height of cone are known GO
Volume of Cone inscribed in a sphere when radius of sphere and cone are given GO
Radius of cone inscribed in a sphere for maximum volume of cone in terms of radius of sphere GO
Height of Cone inscribed in a sphere for maximum volume of cone in terms of radius of sphere GO
Volume of Cone inscribed in a sphere for maximum volume of cone in terms of radius of sphere GO
Radius of largest right circular cylinder that can be inscribed within a cone when radius of cone is given GO
Height of Largest right circular cylinder that can be inscribed within a cone GO
Volume of Largest right circular cylinder that can be inscribed within a cone GO
Curved Surface Area of Largest right circular cylinder that can be inscribed within a cone GO
Total Surface Area of Largest right circular cylinder that can be inscribed within a cone GO
Altitude of the largest right pyramid with a square base that can be inscribed in a sphere of radius a GO
Base length of the largest right pyramid with a square base that can be inscribed in a sphere of radius a GO
Volume of the largest right pyramid with a square base that can be inscribed in a sphere of radius a GO
Height of a circular cylinder of maximum convex surface area in a given circular cone GO
Convex Surface Area of a circular cylinder of maximum convex surface area in a given circular cone GO
Diameter of a circular cylinder of maximum convex surface area in a given circular cone GO
Height of Largest right circular cylinder within a cube GO
Radius of Largest right circular cylinder within a cube when side of cube given GO
Volume of Largest right circular cylinder within a cube when side of cube is given GO
Curved Surface Area of Largest right circular cylinder within a cube when side of cube is given GO
Total Surface Area of largest right circular cylinder within a cube GO
Side of Largest Cube that can be inscribed within a right circular cylinder of height h GO
Total Surface Area of Largest Cube that can be inscribed within a right circular cylinder when height of cylinder is given GO
Volume of Largest cube that can be inscribed within a right circular cylinder when height of cylinder is given GO

What is the difference between total surface area and volume?

Surface area is the sum of the areas of all the faces of the solid figure. Finding surface area of solid figure is like finding how much wrapping paper that is required to cover the solid; it is the area of the outside faces of a box. Volume is the number of unit cubes that make up a solid figure.

How is a cylinder formed?

A cylinder is one of the most basic curved geometric shapes, with the surface formed by the points at a fixed distance from a given line segment, known as the axis of the cylinder. The shape can be thought of as a circular prism. Both the surface and the solid shape created inside can be called a cylinder.

How to Calculate Lateral Surface Area of Largest Cube that can be inscribed within a right circular cylinder when height of cylinder is given?

Lateral Surface Area of Largest Cube that can be inscribed within a right circular cylinder when height of cylinder is given calculator uses Lateral Surface Area=4*(Height^2) to calculate the Lateral Surface Area, Lateral Surface Area of Largest Cube that can be inscribed within a right circular cylinder when height of cylinder is given is the area of the curved surface on these. Lateral Surface Area and is denoted by LSA symbol.

How to calculate Lateral Surface Area of Largest Cube that can be inscribed within a right circular cylinder when height of cylinder is given using this online calculator? To use this online calculator for Lateral Surface Area of Largest Cube that can be inscribed within a right circular cylinder when height of cylinder is given, enter Height (h) and hit the calculate button. Here is how the Lateral Surface Area of Largest Cube that can be inscribed within a right circular cylinder when height of cylinder is given calculation can be explained with given input values -> 576 = 4*(12^2).

FAQ

What is Lateral Surface Area of Largest Cube that can be inscribed within a right circular cylinder when height of cylinder is given?
Lateral Surface Area of Largest Cube that can be inscribed within a right circular cylinder when height of cylinder is given is the area of the curved surface on these and is represented as LSA=4*(h^2) or Lateral Surface Area=4*(Height^2). Height is the distance between the lowest and highest points of a person standing upright.
How to calculate Lateral Surface Area of Largest Cube that can be inscribed within a right circular cylinder when height of cylinder is given?
Lateral Surface Area of Largest Cube that can be inscribed within a right circular cylinder when height of cylinder is given is the area of the curved surface on these is calculated using Lateral Surface Area=4*(Height^2). To calculate Lateral Surface Area of Largest Cube that can be inscribed within a right circular cylinder when height of cylinder is given, you need Height (h). With our tool, you need to enter the respective value for Height 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 Lateral Surface Area?
In this formula, Lateral Surface Area uses Height. We can use 9 other way(s) to calculate the same, which is/are as follows -
  • Lateral Surface Area=pi*Radius*sqrt(Radius^2+Height^2)
  • Lateral Surface Area=2*pi*Radius*Height
  • Lateral Surface Area=pi*(Radius 1+Radius 2)*sqrt((Radius 1-Radius 2)^2+Height^2)
  • Lateral Surface Area=Side*sqrt(Side^2+4*(Height)^2)
  • Lateral Surface Area=(Side A+Side B+Side C)*Height
  • Lateral Surface Area=Length*sqrt(Length^2+4*Height^2)
  • Lateral Surface Area=2*Side*Slant Height
  • Lateral Surface Area=3*Side*Base
  • Lateral Surface Area=2*Base*Side
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