(+=) con(x)sin(=)four point central divide formula with =1.96, x+1=1.98, X+1=2.02, XF2.04,Given the function: f (x)the value of the third derivative atx-2 usingmost nearly is:O -28.5426O -35.6712O -33.1935O -28.7355

The function is fx=x2+xcosxsinx. The formula to find the third derivative using the four-point…

Answered: Given the function: f (z) the value of…

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

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5- When the first derivative of the y = sinx function at x =pi/4 is calculated with the forward finite difference formula for h =pi/12 with accuracy o(h^2), what is the approximate value of the relative error for the derivative value? A) 0,0129 B) 2,8125 C) 0,9325 D) 1,1001 E) 1,9277
1. Given y = 4 cos(x) - x. Determine where the function is increasing in [-2, 7].
14))) What is the approximate value of у= sinx when you calculate the first derivative of the function at x =pi/4 with the central finite difference formula with the accuracy of 0(h) for h =pi/12? a)0.9239 B)0.8733 C)0.6991 D)0.3242 TO)0.2123
use radians 2sinx + 1.5e^x + 1.25 Using Newton-Raphson method (upper limit) find the x intercept nearest the origin. Take fc = 0.000####. What is the initial value of the upper limit? Using Newton-Raphson method (upper limit) find the x intercept nearest the origin. Take fc = 0.000####. What is x?
1. If f(x) = (2x)cosx, then f'(x) =? 2. If f(x) = sec-1(√(x3+5)), then f'(x) =? 3. find the slope of the tangent line to the curve xy6=ex^5 at the point (1,e).
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Given the function: f (z) the value of the third derivative at x=2 using %3D sin(z) four point central divide formula with x1.96, 1-1.98, X1-2.02, X204, most nearly is: O -28.5426 O -35.6712 O -33.1935 2 -28.7355