D4: Problem 11 Previous Problem Problem List Next Problem 1 point) Find the second-degree Taylor ...
Please answer both questions if possible. Thank you :) Assignment5: Problem 11 Previous Problem Problem List Next Problem (1 point) Find the polynomial of degree 9 (centered at zero) that best approximates f(x) = ln(x + 4). Hint: First find a Taylor polynomial for g(x) = ln(x + 4), then use this to find the Taylor polynomial you want. f(x) 1/6 Now use this polynomial to approximate Luca In(x + 4) dx. -1/6 1/6 f(x) dx Assignment5: Problem 12 Previous...
HW05 11.4-11.6: Problem 3 Previous Problem Problem List Next Problem (1 point) Find the differential of the function z = e sin(x). dz= HW05 11.4-11.6: Problem 4 Previous Problem Problem List Next Problem x2 + y2 + 36 at the point (2,3). (1 point) Find the differential of f(x,y) = df = Then use the differential to estimate f(2.1, 3.1). f(2.1, 3.1)
Assignment3: Problem 15 Previous Problem List Next (1 point) Find the maximum and minimum values of the function f(x,y) = 1x2-14xy+1y2 +9 on the disk x2 +y < 9. Maximum21.5 Minimum= 9 Note: You can earn partial credit on this problem. Assignment3: Problem 15 Previous Problem List Next (1 point) Find the maximum and minimum values of the function f(x,y) = 1x2-14xy+1y2 +9 on the disk x2 +y
(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.
Section 5.5 Orthonormal Sets: Problem 4 Previous Problem Problem List Next Problem (1 point) Find the orthogonal projection of 11 -14 V= 9 14 onto the subspace V of R4 spanned by 5 0 2 -1 X1 = and x2 = -1 -2 4 0 projy(v) =
(1 point) Find the Taylor polynomials (centered at zero) of degree h 2, 3, and 4 of f(x) = ln(3x + 7). Taylor polynomial of degree 1 is Taylor polynomial of degree 2 is Taylor polynomial of degree 3 is Taylor polynomial of degree 4 is
Previous Problem Problem List Next Problem (1 point) Find the local linearization of f(x) = x2 at -6. 1_6(x) = Preview My Answers Submit Answers
MA442-HW20-Taylor-Maclaurin-Series- and-Applications-Sec11.10-11.11: Problem 16 Previous Problem Problem List Next Problem (1 point) Find the local quadratic approximation of f at x = xo, and use that approximation to find the local linear approximation of f at xo. Use a graphing utility to graph f and the two approximations on the same screen. f(x) = e-2x X) = 0 Enter Approximation Formulas below. Local Quadratic Approx = Local Linear Approx =
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! (:
1,2,3, and 4 Here are some practice exercises for you. 1. Given f(x) e2, find the a. Maclaurin polynomial of degree 5 b. Taylor polynomial of degree 4 centered at 1 c. the Maclaurin series of f and the interval of convergence d. the Taylor series generated by f at x1 2. Find the Taylor series of g(x) at x1. 3. Given x -t2, y t 1, -2 t1, a. sketch the curve. Indicate where t 0 and the orientation...