#21 and 23 differentiate 3-26 Differentiate.ch method doyou prefeDifferentiate.va x = (x)6||1- ex2 -25. y =8. G(x)1 + 2x2x + 1(x)6 23-4x("^ + n)( n^ - ") = (")H 6-4%3D3(y +5y³)Bobejwoou[Sebarx + 111. F(y)up(2a + z)(,a – I) = (?)f 7l.3- 2mti lenoersg Islot2easier%3D13. y =-iation.16.(t – 1)²|1* – 3t² + 1alod1.s+ ke° s15. y =18. y =G dn20. z = w³/²(w + ce")%3D-bacc b a w19. y =() - 1nc-22. g(t)2.(1)f 2əx -24. f(x) =%3DA.x+ e*3(x)fB+Ce*Homework HintGraphing calculator or computer required

Answered: 2t 21. f(1) = 2 + Vi 23. f(x) B+Ce*

Calculus: Early Transcendentals

8th Edition

ISBN:9781285741550

Author:James Stewart

Publisher:James Stewart

Chapter1: Functions And Models

Section: Chapter Questions

Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...

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A hand-held calculator will suffice for the Problem. The problem an initial value problem and its exact solution are given. Approximate the values of x(0.2) and y(0.2)in three ways: (a) by the Euler method with two steps of size h = 0.1; (b) by the improved Euler method with a single step of size h = 0.2; and (c) by the Runge–Kutta method with a single step of size h = 0.2. Compare the approximate values with the actual values x(0.2) and y(0.2). x' = 2x - 5y, x(0) = 2, y' = 4x - 2y, y(0) = 3; x(t) = 2cos 4t -11/4 sin 4t, y(t) = 3cos 4t + 1/2sin 4t
A hand-held calculator will suffice for the Problem. The problem an initial value problem and its exact solution are given. Approximate the values of x(0.2) and y(0.2)in three ways: (a) by the Euler method with two steps of size h = 0.1; (b) by the improved Euler method with a single step of size h = 0.2; and (c) by the Runge–Kutta method with a single step of size h = 0.2. Compare the approximate values with the actual values x(0.2) and y(0.2). x' = x + 2y, x(0) = 0,y' = 2x + y, y(0) = 2;x(t) = e3t - e-t , y(t) = e3t + e-t

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