Proving Derivative Existence – A multiplication with sin function – Exercise 1101 Post category:Proving Derivative Existence Post comments:0 Comments Exercise Given the function f(x) = \begin{cases} x^2\sin(\frac{1}{x}), &\quad x\neq 0 \\ 0, &\quad x =0\\ \end{cases} Is it differentiable? Final Answer Show final answer The function is differentiable for all x. Solution Coming soon… Share with Friends Read more articles Previous PostProving Derivative Existence – A function with parameters – Exercise 1123 Next PostProving Derivative Existence – A multiplication with sin function – Exercise 1094 You Might Also Like Proving Derivative Existence – A multiplication with sin function – Exercise 1094 December 10, 2018 Proving Derivative Existence – A function with parameters – Exercise 1123 December 12, 2018 Proving Derivative Existence – A function with parameters – Exercise 1132 December 13, 2018 Proving Derivative Existence – A function with a polynomial and a square root – Exercise 1140 December 13, 2018 Proving Derivative Existence – A polynomial function inside a square root – Exercise 1147 December 13, 2018 Proving Derivative Existence – A polynomial and an exponential functions – Exercise 1150 December 13, 2018 Leave a Reply Cancel replyCommentEnter your name or username to comment Enter your email address to comment Enter your website URL (optional) Δ
Proving Derivative Existence – A function with a polynomial and a square root – Exercise 1140 December 13, 2018
Proving Derivative Existence – A polynomial function inside a square root – Exercise 1147 December 13, 2018
Proving Derivative Existence – A polynomial and an exponential functions – Exercise 1150 December 13, 2018