2. Find the Taylor polynomial of degree 3 (T3(x)) for each of the following functions with...
(1 point) Find the degree 3 Taylor polynomial T3(x) centered at a = 4 of the function f(x) = (-5x + 24)312]. T3(x) = ? ✓ The function f(x) = (-5x + 24)32) equals its third degree Taylor polynomial T3 (x)/centered at a = 4l. Hint: Graph both of them. If it looks like they are equal, then do the algebra.
Find the degree 3 Taylor polynomial T3(x) of the function f(x)=(7x+50)4/3 at a=2Find the second-degree Taylor polynomial for f(x)=4x2−7x+6 about x=0thank you! (:
Therefore, T3(x) = and the graph of the functions f and T3 is below. 2 Find the Taylor polynomial T(x) for the function f at the number a. Graph fand T3 on the same paper. = =,a = 4, n = 3 1 Part 1 of 3 The Taylor polynomial Tn(x) for n = 3 is T3(x) = Ra) + f '(a)(x – a) + 2)(x - )2 +. F" @)(x - a)3 3! The function f(x) has derivatives х...
1.f(x)=(2x-3)/(1-x+2x^2), find 4th degreeTaylor polynomial. 2. f(x)=(cos(x)-1)/((sin(x))^2), find 2nd degree Taylor polynomial.
c,d,e please, clean work, clean handwriting please 9. Find the 10th degree Taylor polynomial for the following functions: a) cos(x2) b) sin(2x) c) ex+1 d) ex? cos(x3)
1. (Taylor Polynomial for cos(ax)) For f(x)cos(ar) do the following. (a) Find the Taylor polynomials T(x) about 0 for f(x) for n 1,2,3,4,5 (b) Based on the pattern in part (a), if n is an even number what is the relation between Tn (x) and TR+1()? (c) You might want to approximate cos(az) for all in 0 xS /2 by a Taylor polynomial about 0. Use the Taylor polynomial of order 3 to approximate f(0.25) when a -2, i.e. f(x)...
Find T5(a): Taylor polynomial of degree 5 of the function f(x) = cos(x) at a = T5(x) = Using the Taylor Remainder Theorem, find all values of x for which this approximation is within 0.001774 of the right answer. Assume for simplicity that we limit ourselves to a < 1. nial of degree 5 of the function f(x) = cos(x) at a = 0.
Find the third degree Taylor Polynomial for the function f(x) = cos x at a = −π/4.
please find the correct answer Find the Taylor polynomial T3(x) for the function f centered at the number a. Fle) = long a- T3(x) = 2(x - 1) - 12(x - 1)2 + 170 (x - 1)
Match each of the following functions, f, with p: its (truncated) Taylor polynomial approx- imation about a = 0. (d) f(x) = V4+. (a) f(x) = {x?; (b) f(x) = e-62; (@) f(x) = cos(2x); (1) p(x) = 1 – 62 +18x2 – 3624 – 32470. (i) P(x) = 2 + - 64 x2 + 5127 (ii) P(x) = 1 – 2x2 + xy - 1 10. (iv) p(x) = 1 +2° +2° +