The angles in a triangle are in A.P. and the ratio of the smallest angle in degrees to the greatest angle in radians is `60:phi` Find the angle of the triangle in degrees and radians.

Explanation

To solve the problem step by step, we will follow the logic laid out in the video transcript and break it down into clear steps.

### Step 1: Understand the Problem
We are given that the angles of a triangle are in Arithmetic Progression (A.P.), and the ratio of the smallest angle in degrees to the greatest angle in radians is \(60 : \pi\). We need to find the angles of the triangle in both degrees and radians.

### Step 2: Set Up the Angles
Let the angles of the triangle be:
- Smallest angle: \(a - d\) (in degrees)
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