I tried approaching it from the equation $ n=\frac{sin(\frac{A+D}{2})}{sin(A/2)} $$ n=\frac{\sin(\frac{A+D}{2})}{\sin(A/2)} $ I got to this equation $ n= cos(D/2)+ cot(A/2)sin(D/2) $$ n= \cos(D/2)+ \cot(A/2)\sin(D/2) $ and i tried to see how D(minimum deviation) changes with A(prism angle) but i couldn't figure it that way.
I did have a simple thought experiment were if i decrease the prism angle to a point where the prism angle is close to 0° the minimum deviation would be close to 0° too. So i have a feeling that the minimum deviation would increase as the prism angle increases. I'm not sure if I'm correct on that please help me clarify it