= Let T5(x) be the fifth degree Taylor polynomial of the function f(x) = cos(0.5x) at a = 0. A. Find T5(x). (Enter a fun
Posted: Thu May 12, 2022 10:36 am
I had posted this on answers but it was wrong so im reposting.
Only the 2nd box ended up being incorrect.
= Let T5(x) be the fifth degree Taylor polynomial of the function f(x) = cos(0.5x) at a = 0. A. Find T5(x). (Enter a function.) T5(x) = 1-(0.125)x^(2)+(0.0026)x^(4) B. Find the largest integer k such that for all x for which x <1 the Taylor polynomial Tz (x) approximates f(x) with error less than Tok k .
Only the 2nd box ended up being incorrect.
= Let T5(x) be the fifth degree Taylor polynomial of the function f(x) = cos(0.5x) at a = 0. A. Find T5(x). (Enter a function.) T5(x) = 1-(0.125)x^(2)+(0.0026)x^(4) B. Find the largest integer k such that for all x for which x <1 the Taylor polynomial Tz (x) approximates f(x) with error less than Tok k .