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2). The Mackey-Glass equation describes a time-delayed nonlinear system that produces a chaotic result. Chaotic systems are ones in which small changes eventually lead to

2). The Mackey-Glass equation describes a time-delayed nonlinear system that produces a chaotic result. Chaotic systems are ones in which small changes eventually lead to results that can be dramatically different. The Mackey-Glass equation is given by dy(t)/dt=0.2((y(t-T))/(1+y^10(1-T)))-0.1y(t),y(0)=1.5 The delay,T is 17 seconds. Simulate for 1000 seconds and use a fixed-step algorithm with a step size of 0.01 seconds. Illustrate sensitivity by repeating the simulation replacing the 0.1 by 0.099 and then by 0.101. You will need to adjust the configuration parameters because only the last 1000 time values are sent back to the work space. Go to the simulation tab, configuratio|n parameters data import/export on the left hand side and unclick the box that limits the number of points to the last 1000. I am lost and do not know where to start on this homework problem. You have to use simulink and matlab to help solve and graph the problem

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