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  2. What are the units for inertia? - Physics Forums

    www.physicsforums.com/threads/what-are-the-units-for-inertia.605086

    The unit for inertia is the same as the units for mass, kg, the unit of moment of inertia is $$ kg.m^{2}$$ Inertia is the resistance to linear acceleration by a force applied to the body. Moment of inertia is the resistance to angular acceleration by torque applied to the body.

  3. Does the unit of Inertia include radians? [duplicate]

    physics.stackexchange.com/questions/108569

    $\begingroup$ +1 "It's -- possible to be fully rigorous about this and make radians an actual unit" - Actually the right starting point is to name the Dimension, which is Angle, and then we can allow a variety of units, two of which can be chosen as bases - the cycle, and the radian.

  4. Inertia: Why Is It Measured in Meters to the Fourth Power? -...

    www.physicsforums.com/threads/inertia-why-is-it-measured-in-meters-to-the...

    The equation for inertia is I = mr^2, where m represents mass and r represents the distance from the object's center of mass to the reference point. Therefore, the units for inertia are meters squared multiplied by kilograms, which simplifies to meters to the fourth power.

  5. Units of Inertia and Moment of Inertia - Physics Forums

    www.physicsforums.com/threads/units-of-inertia-and-moment-of-inertia.880057

    FAQ: Units of Inertia and Moment of Inertia 1. What is the unit of inertia? The unit of inertia is kg*m^2 (kilogram-meter squared). 2. How is moment of inertia calculated? The moment of inertia is calculated by multiplying the mass of an object by the square of its distance from the axis of rotation. 3. Can moment of inertia be negative?

  6. What units is the moment of inertia for a point mass?

    physics.stackexchange.com/questions/350102

    Thus the units are the same as of the integrand, including $\mathrm dA$. And since $\mathrm{d}A$ has the dimension of area, density is surface density, so its dimension is mass per area, and radius has the dimension of length, thus the units become

  7. If Moment of Inertia units are mm^4, how do you use it in...

    www.physicsforums.com/threads/if-moment-of-inertia-units-are-mm-4-how-do-you...

    To calculate Moment of Inertia using mm^4 units, you need to know the mass of the object, the distance of each mass element from the axis of rotation, and the square of that distance. The formula for calculating Moment of Inertia is I = ∑mr^2, where m is the mass and r is the distance from the axis of rotation.

  8. Why Are There Different Units for Moment of Inertia? - Physics...

    www.physicsforums.com/threads/why-are-there-different-units-for-moment-of...

    The area moment of inertia has units of L4 and is used to determine bending stresses in beams, while the mass moment of inertia has units of M L2 and relates torque to angular acceleration. The difference in these units is due to the fact that the expression for the rectangle assumes a surface density of one, which should be multiplied by the ...

  9. Moment of Inertia vs. Inertia Constant - Physics Forums

    www.physicsforums.com/threads/moment-of-inertia-vs-inertia-constant.758338

    The units of moment of inertia depend on the shape of the object and are typically expressed in kg*m^2. The units of inertia constant are the same as those of mass, kg, as it is a measure of an object's mass distribution. 4. How do moment of inertia and inertia constant affect an object's motion? The moment of inertia and inertia constant both ...

  10. Inertia and Wr^2 GD^2 and mr^2 - Physics Forums

    www.physicsforums.com/threads/inertia-and-wr-2-gd-2-and-mr-2.65505

    The units are based on mass and force, with the gravitational acceleration and diameter playing a role in the imperial units. The correct unit for moments of inertia is kgm^2 for SI units. The formula to calculate moments of inertia is I = \tau/\alpha, where torque is in units of Nm and angular acceleration is in rad/sec^{2}.

  11. What is the physical meaning of the principal axes of inertia?

    physics.stackexchange.com/questions/389305

    Consider the rotation of a rigid body in the absence of any external forces or torques. If the angular momentum satisfies $$ \vec{L} \propto I \vec{L}, $$ then the angular momentum $\vec{L}$ will remain constant in time (in the frame of the body).