Finding challenging derivative Using (i) Graphing Calculator (ii) Limits and L'Hôpital's Rule

In this video, we explore how to find the derivative of a piecewise function at a critical point (\( f'(0) \)) using two different methods: graphical calculator estimation and L'Hôpital's Rule. We dive deep into the step-by-step process, demonstrate detailed calculations, and discuss the intuition behind limits and derivatives. Perfect for students learning about calculus concepts and looking for clear explanations!

[@shilpaanand7192]

Yo hello bro , I actually wanted to ask let say
You have a problem
2p^8 + 3c^9 + 3r^2
How would you find it's minimum value
Can we use am gm

[@shilpaanand7192]

Could you please give some hint or solution here ,
I have to submit a problem similar to this Tommorow

[@chanlyelee]

What are the relation of p, c and r? If not, there is no minimum value.

[@shilpaanand7192]

@@chanlyelee p,c,r>0

[@shilpaanand7192]

Sir , actually this is the actual problem sir gave us
Let p,q,r>0. Find the maximum value of
( (2p^8 + 2q^8 +3r^2)^2 )
/
( p^2. q^2 .r^3)

[@shilpaanand7192]

I have tried everything implicit differentiation , am gm , maxima minima nothing seems to work