NUMERICAL METH. F/ENGR.(LL)--W/ACCESS
NUMERICAL METH. F/ENGR.(LL)--W/ACCESS
7th Edition
ISBN: 9781260514131
Author: Chapra
Publisher: MCG
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Chapter 6, Problem 29P

Develop a user-friendly program for the modified secant method based on Fig. 6.4 and Sec. 6.3.2. Test it by duplicating the computation from Example 6.8.

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For the DE: dy/dx=2x-y    y(0)=2     with h=0.2, solve for y using each method below in the range of 0 <= x <= 3: Q1) Using Matlab to employ the Euler Method (Sect 2.4)  Q2) Using Matlab to employ the Improved Euler Method (Sect 2.5 close all clear all % Let's program exact soln for i=1:5 x_exact(i)=0.5*i-0.5; y_exact(i)=-x_exact(i)-1+exp(x_exact(i)); end plot(x_exact,y_exact,'b') % now for Euler's h=0.5 x_EM(1)=0; y_EM(1)=0; for i=2:5 x_EM(i)=x_EM(i-1)+h; y_EM(i)=y_EM(i-1)+(h*(x_EM(i-1)+y_EM(i-1))); end hold on plot (x_EM,y_EM,'r') % Improved Euler's Method h=0.5 x_IE(1)=0; y_IE(1)=0; for i=2:1:5     kA=x_IE(i-1)+y_IE(i-1);     u=y_IE(i-1)+h*kA;     x_IE(i)=x_IE(i-1)+h;     kB=x_IE(i)+u;     k=(kA+kB)/2;     y_IE(i)=y_IE(i-1)+h*k; end hold on plot(x_IE,y_IE,'k')
Use bisection to determine the drag coefficient needed so that an 80-kg parachutist has a velocity of 36 m/s after 4 s of free fall. Note: The acceleration of gravity is 9.81 m/s2 . Start with initial guesses of xl = 0.1 and xu = 0.2 and iterate until the approximate relative error falls below 2%.
answer is given, use double integration method and neatly please

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NUMERICAL METH. F/ENGR.(LL)--W/ACCESS

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