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Question 2. In a study of head injury against the instrument panel of a car during sudden or crash stops where lap belts with
(ii). Using MATLABs ODE solvers, solve the equation obtained for the [12 marks] angular acceleration in (i) and obtain the a
panel Fig. 2(a) Fig. 2(b)
the crash is The angular acceleration after of regsino tacoso) ko²i
0 0
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Answer #1

clc;clear all;close all;
T=0:0.0001:1;%time 0 to 1sec
g=9.81;%value acceleration due to gravity
fun=@(t,x)[x(2);16*g*cos(x(1))+1.6*g*sin(x(1))];%state space function
IC=[0;0];%initial condition
[t,y] = ode45(fun,T,IC);
y(:,1)=y(:,1)*180/pi;%to convert rad to degree
i=1;
while y(i,1)<45
i=i+1;
end
fprintf('The angular velocity at theta=%1.0fdegree is:%1.3frad/sec\n',y(i-1,1),y(i-1,2))

>ma r img lod OX fuse body diagram At Dynamic equilibrium, Imoro max rcos9 + ting xy sino - Iod. 40x10x9 x 0.4COSE + hogx0.4

Matlab Result:

The angular velocity at theta=45degree is:15.212rad/sec
>>

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