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hw8-p1-jtmtdzkn.png hw8-p2-0ls2hbxc.png hw8-p3-lbcdbdzg.png hw8-p1-figure-1-and-2-e3itqiqb.png hw8-p1-figre-3-eg3d3tur.png

Answered Same Day Oct 26, 2021

Solution

Nishchay answered on Oct 27 2021

132 Votes

HW8P1.m
close all; % close all open figure
clc; clear all; % clear command window and work space
t=linspace(0,15,100); %time index from 1 to 15 with 100 data points
x=StreamLine(t,1); %output of position
v=StreamLine(t,2); %output of Velocity
a=StreamLine(t,3); %output of Acceleration
plot(t,x,'b-',t,v,'r--',t,a,'m-.','LineWidth',1);
xlabel('Time');
ylabel('x(t),v(t), and a(t)');
title('Distance, Velocity, and Acceleration of a Streamline');
legend('x(t)','v(t)','a(t)');
grid on;
HW8P2.m
close all; % close all open figure
clc; clear all; % clear command window and work space
x=@(t) 3*t^2-5*t^3*sin(t/2)-8*t+27; %distance function of time
v=@(t) 6*t-2.5*t^3*cos(t/2)-15*t^2*sin(t/2)-8; %velocity function of time
a=@(t) 1.25*t.^2*sin(t/2)-15*t^2*cos(t/2)-30*t*sin(t/2)+6; %acceleration function of time
figure(1); %open a figure lable as 1
%plot of Distance, Velocity, and Acceleration of a Streamline in a...

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