If a function f has derivatives of all orders at a point \(\large \(x=x_0)\) then the Taylor series of f about \(x_0) is defined byn

If a function f has derivatives of all orders at a point \(\large \(x=x_0)\) then the Taylor series of f about \(x_0) is defined byn

\(\large \( \sum_{n=0}^\infty \frac{f^n(x_0)}{n!}\)\)

—>> \(\large \( \sum_{n=0}^\infty \frac{f^n(x_0)}{n!} (x-1)^n)\)\)

\(\large \( \sum_{n=0}^\infty \frac{f^n(x_0)}{n-1}\)\)

None of the above

Leave a Reply

MEET OVER 2000 NOUN STUDENTS HERE. 

Join us for latest NOUN UPDATES and Free TMA answers posted by students on our Telegram. 

OUR ONLINE TUTORIAL CLASS IS NOW ON!!! JOIN US NOW. 
JOIN NOW!
close-link
%d bloggers like this: