Anshika Arya
National Institute Of Technology (NIT), Hamirpur
Anshika Arya has created this Calculator and 200+ more calculators!

## < 11 Other formulas that you can solve using the same Inputs

Lateral Surface Area of a Conical Frustum
Volume of a Conical Frustum
Specific Heat Capacity
Specific Heat Capacity=Energy Required/(Mass*Rise in Temperature) GO
Centripetal Force or Centrifugal Force when angular velocity, mass and radius of curvature are given
Centripetal Force=Mass*(Angular velocity^2)*Radius of Curvature GO
Potential Energy
Potential Energy=Mass*Acceleration Due To Gravity*Height GO
Centripetal Force
Kinetic Energy
Kinetic Energy=(Mass*Velocity^2)/2 GO
Area of a Torus
Top Surface Area of a Conical Frustum
Force
Force=Mass*Acceleration GO
Density
Density=Mass/Volume GO

## < 11 Other formulas that calculate the same Output

Moment of Inertia when Strain Energy in Bending is Given
Moment of Inertia=Length*(Bending moment^2)/(2*Strain Energy*Modulus Of Elasticity) GO
Moment of inertia of pickering governor cross-section about the neutral axis
Moment of Inertia=(Width of spring*Thickness of spring^3)/12 GO
Smallest Moment of Inertia Allowable at Worst Section for Low Carbon Steel
Moment of Inertia=Allowable Load*(Length of column^2) GO
Smallest Moment of Inertia Allowable at Worst Section for Cast Iron
Moment of Inertia=Allowable Load*(Length of column^2) GO
Moment of inertia of bob of pendulum, about an axis through the point of suspension
Moment of Inertia=Mass*(Length of the string^2) GO
Moment of Inertia of a rod about an axis through its center of mass and perpendicular to rod
Moment of Inertia=(Mass*(Length of rod^2))/12 GO
Moment of Inertia of a solid sphere about its diameter
Moment of Inertia of a right circular solid cylinder about its symmetry axis
Moment of Inertia of a spherical shell about its diameter
Moment of Inertia of a right circular hollow cylinder about its axis
Moment of inertia of a circular ring about an axis through its center and perpendicular to its plane

### Moment of inertia of a circular disc about an axis through its center and perpendicular to its plane Formula

More formulas
Moment of Inertia of a rod about an axis through its center of mass and perpendicular to rod GO
Moment of inertia of a circular ring about an axis through its center and perpendicular to its plane GO
Moment of Inertia of a right circular solid cylinder about its symmetry axis GO
Moment of Inertia of a right circular hollow cylinder about its axis GO
Moment of Inertia of a solid sphere about its diameter GO
Moment of Inertia of a spherical shell about its diameter GO
Force of Friction between the cylinder and the surface of inclined plane if cylinder is rolling without slipping down a ramp GO
Coefficient of Friction between the cylinder and the surface of inclined plane if cylinder is rolling without slipping down GO
Moment of inertia of bob of pendulum, about an axis through the point of suspension GO

## Why is the moment of inertia important?

It is an inherent property of matter. In rotational motion, the moment of inertia of a body is a measure of its inertia. Greater the moment of inertia, larger is the torque required to produce a given angular acceleration in it.

## How to Calculate Moment of inertia of a circular disc about an axis through its center and perpendicular to its plane?

Moment of inertia of a circular disc about an axis through its center and perpendicular to its plane calculator uses Moment of Inertia=(Mass*(Radius 1^2))/2 to calculate the Moment of Inertia, Moment of inertia of a circular disc about an axis through its center and perpendicular to its plane, a quantity expressing a body's tendency to resist angular acceleration, which is the sum of the products of the mass of each particle in the body with the square of its distance from the axis of rotation. Moment of Inertia and is denoted by I symbol.

How to calculate Moment of inertia of a circular disc about an axis through its center and perpendicular to its plane using this online calculator? To use this online calculator for Moment of inertia of a circular disc about an axis through its center and perpendicular to its plane, enter Radius 1 (r1) and Mass (m) and hit the calculate button. Here is how the Moment of inertia of a circular disc about an axis through its center and perpendicular to its plane calculation can be explained with given input values -> 2144.725 = (35.45*(11^2))/2.

### FAQ

What is Moment of inertia of a circular disc about an axis through its center and perpendicular to its plane?
Moment of inertia of a circular disc about an axis through its center and perpendicular to its plane, a quantity expressing a body's tendency to resist angular acceleration, which is the sum of the products of the mass of each particle in the body with the square of its distance from the axis of rotation and is represented as I=(m*(r1^2))/2 or Moment of Inertia=(Mass*(Radius 1^2))/2. Radius 1 is a radial line from the focus to any point of a curve and Mass is the quantity of matter in a body regardless of its volume or of any forces acting on it.
How to calculate Moment of inertia of a circular disc about an axis through its center and perpendicular to its plane?
Moment of inertia of a circular disc about an axis through its center and perpendicular to its plane, a quantity expressing a body's tendency to resist angular acceleration, which is the sum of the products of the mass of each particle in the body with the square of its distance from the axis of rotation is calculated using Moment of Inertia=(Mass*(Radius 1^2))/2. To calculate Moment of inertia of a circular disc about an axis through its center and perpendicular to its plane, you need Radius 1 (r1) and Mass (m). With our tool, you need to enter the respective value for Radius 1 and Mass 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 Moment of Inertia?
In this formula, Moment of Inertia uses Radius 1 and Mass. We can use 11 other way(s) to calculate the same, which is/are as follows -
• Moment of Inertia=(Mass*(Length of rod^2))/12