Dhivya posted an Question
October 23, 2020 • 12:43 pm 30 points
  • IIT JAM
  • Mathematics (MA)

Cauchy's form of remainder after n terms in taylor's theorem is h (a) (a (a+eh) h'(1-0)-1 f (a+0h) (n-1)! (b) n! e eq (oh) (n)! f (a+ 0h) (oh)-1 (d) (n-1)(a + e

Cauchy's form of remainder after n terms in Taylor's theorem is h (A) (a (a+eh) h'(1-0)-1 f (a+0h) (n-1)! (B) n! e eq (Oh) (n)! f (a+ 0h) (Oh)-1 (D) (n-1)(a + eh) (C) (n)!

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    Deepak singh 1 Best Answer

    see attachment (orange and green ) option b is correct if any doubt then ask.

    cropped3815890330486791372.jpg
    cropped2984370238472913763.jpg
  • comment-profile-img>
    Irfan ansari 1

    option b is correct. and this is known as Cauchy's form of remainder theorem after n terms in Taylor's expansion

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