Win_odd Dhamnekar
Junior Member
- Joined
- Aug 14, 2018
- Messages
- 207
Hello,
I want to show that \(\displaystyle |tanA-tanB| \geq |A-B| \) for all A and B ( in radians )in(-π/2,π/2).Can the inequality be extended to all A and B?
Solution:- Here how can I use Mean Value Theorem?
I want to show that \(\displaystyle |tanA-tanB| \geq |A-B| \) for all A and B ( in radians )in(-π/2,π/2).Can the inequality be extended to all A and B?
Solution:- Here how can I use Mean Value Theorem?