Here's why:

* Moment of inertia (I) is a property of an object that quantifies its resistance to changes in rotational motion. It depends on the object's mass distribution and shape.

* Angular velocity (ω) describes how fast an object is rotating. It's a measure of the rate of change of angular displacement.

Think of it this way:

* Moment of inertia is like the object's "rotational mass". A heavier object (more mass) or an object with mass distributed farther from the axis of rotation will have a higher moment of inertia.

* Angular velocity is like the object's "rotational speed". A faster spinning object has a higher angular velocity.

While the two are related in rotational dynamics, they are distinct concepts. The moment of inertia is an intrinsic property of the object, while the angular velocity describes its motion at a particular instant.

However, the relationship between moment of inertia and angular velocity is important:

* Torque (τ) is the rotational equivalent of force. It causes changes in angular velocity.

* The relationship between torque, moment of inertia, and angular acceleration (α) is given by: τ = Iα.

So, even though moment of inertia doesn't depend on angular velocity, it plays a crucial role in determining how angular velocity changes under the influence of a torque.