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3:00 Amazing. I struggled a little to find out why we define a new function as the difference of those in the graph. Thank you.
Thank you :) And thank for the support!
Great & brilliant work thanks !!
Really helpful, thank you.
Glad to hear it!
As always, very nice
At the very end of the video shouldn't the arrows go both way ? that is f>0 f is strictly monotically increasing? Thank you
With the correct assumptions, you can prove it :)
@@brightsideofmaths thanks!
For the proof of Taylor equation
the application example you gave is redundant. If we already define f'(x) > 0 for all x, and x1 < x2, we already know that f(x2) - f(x1) > 0.
And why do we know that?
3:00 Amazing. I struggled a little to find out why we define a new function as the difference of those in the graph. Thank you.
Thank you :) And thank for the support!
Great & brilliant work thanks !!
Really helpful, thank you.
Glad to hear it!
As always, very nice
At the very end of the video shouldn't the arrows go both way ? that is f>0 f is strictly monotically increasing? Thank you
With the correct assumptions, you can prove it :)
@@brightsideofmaths thanks!
For the proof of Taylor equation
the application example you gave is redundant. If we already define f'(x) > 0 for all x, and x1 < x2, we already know that f(x2) - f(x1) > 0.
And why do we know that?