This solid disk has a moment of inertia of 0.25 kg·m² about its primary axis.
Doubling the primary dimension from 0.5 m to 1 m would quadruple the moment of inertia to about 1 kg·m², because inertia scales with the square of distance.
Doubling the mass to 4 kg would double the result to 0.5 kg·m², because inertia scales linearly with mass.
The primary (spin) axis gives 0.25 kg·m² while the secondary (tipping) axis gives 0.125 kg·m² - a ratio of 2:1. The spin axis is usually smaller because mass is distributed closer to it.
Next stepToggle "Apply parallel-axis theorem" to shift the rotation axis away from the centre of mass, or enable angular dynamics to compute torque and kinetic energy.