In example number 12.16 suppose the disc starts rotating anticlockwise with the same angular velocity `omega=(v)/(R)`, then what will be the angular momentum of the disc about bottommost in this new situation?

Explanation

To find the angular momentum of the disc about the bottommost point when it is rotating anticlockwise with an angular velocity \(\omega = \frac{v}{R}\), we can follow these steps:

### Step 1: Understand the Motion of the Disc
The disc is rolling without slipping, which means it has both translational and rotational motion. The center of mass of the disc is moving with a linear velocity \(v\) and is also rotating about its center with an angular velocity \(\omega\).

### Step 2: Identify the Relevant Points
We need to calculate the angular momentum about the bottommost point of the disc, which we will denote as point A.

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