Maurice Tutor

(5)

$15/per page/Negotiable

About Maurice Tutor

Levels Tought:
Elementary,Middle School,High School,College,University,PHD

Expertise:
Algebra,Applied Sciences See all
Algebra,Applied Sciences,Biology,Calculus,Chemistry,Economics,English,Essay writing,Geography,Geology,Health & Medical,Physics,Science Hide all
Teaching Since: May 2017
Last Sign in: 408 Weeks Ago
Questions Answered: 66690
Tutorials Posted: 66688

Education

  • MCS,PHD
    Argosy University/ Phoniex University/
    Nov-2005 - Oct-2011

Experience

  • Professor
    Phoniex University
    Oct-2001 - Nov-2016

Category > Management Posted 04 Feb 2018 My Price 7.00

sequence of quotients

Define f : R → R by f (x) = x sin (1/x) if x ≠ 0 and f (0) = 0. Determine whether or not f is differentiable at x = 0. We see from Example 1.4(a) that it is possible for a function to be continuous at a point without being differentiable at the point. On the other hand, it is easy to prove that if f is differentiable at a point, then it must also be continuous there.

 

Example 1.4

(a) Let f (x) = |x| for each x ∈ R, and let xn = (–1)n/n for n ∈ N. Then the sequence (xn) converges to 0, but the corresponding sequence of quotients does not converge. (See Figure 2.)

Answers

Maurice Tutor
(5)
Status NEW Posted 04 Feb 2018 07:02 PM My Price 7.00

Hel-----------lo -----------Sir-----------/Ma-----------dam-----------Tha-----------nk -----------You----------- fo-----------r u-----------sin-----------g o-----------ur -----------web-----------sit-----------e a-----------nd -----------acq-----------uis-----------iti-----------on -----------of -----------my -----------pos-----------ted----------- so-----------lut-----------ion-----------.Pl-----------eas-----------e p-----------ing----------- me----------- on-----------cha-----------t I----------- am----------- on-----------lin-----------e o-----------r i-----------nbo-----------x m-----------e a----------- me-----------ssa-----------ge -----------I w-----------ill----------- be-----------

Not Rated(0)