Q4. (5 marks) The quadratic function defined in Q3 can be used to describe some population dynamics in some cases. This usually takes the form of a finite- difference equation with the population count n at time t + 1 given as a function of population count at time t. N7+1 = rn;(1 - nd) In the code cell below, write a script to show how the dynamics of this model change for three values of the parameter, r = [2, 3, 4]. Use a maximum time of 50 (i.e. 50 iterations and use a series of three subplots to show the sequence of n, for the different values of r. [ ] # ##### 94: YOUR CODE HERE ###################### Q4. (5 marks) The quadratic function defined in Q3 can be used to describe some population dynamics in some cases. This usually takes the form of a finite- difference equation with the population count n at time t + 1 given as a function of population count at time t. N7+1 = rn;(1 - nd) In the code cell below, write a script to show how the dynamics of this model change for three values of the parameter, r = [2, 3, 4]. Use a maximum time of 50 (i.e. 50 iterations and use a series of three subplots to show the sequence of n, for the different values of r. [ ] # ##### 94: YOUR CODE HERE ###################### Q4. (5 marks) The quadratic function defined in Q3 can be used to describe some population dynamics in some cases. This usually takes the form of a finite- difference equation with the population count n at time t + 1 given as a function of population count at time t. N7+1 = rn;(1 - nd) In the code cell below, write a script to show how the dynamics of this model change for three values of the parameter, r = [2, 3, 4]. Use a maximum time of 50 (i.e. 50 iterations and use a series of three subplots to show the sequence of n, for the different values of r. [ ] # ##### 94: YOUR CODE HERE ###################### Q4. (5 marks) The quadratic function defined in Q3 can be used to describe some population dynamics in some cases. This usually takes the form of a finite- difference equation with the population count n at time t + 1 given as a function of population count at time t. N7+1 = rn;(1 - nd) In the code cell below, write a script to show how the dynamics of this model change for three values of the parameter, r = [2, 3, 4]. Use a maximum time of 50 (i.e. 50 iterations and use a series of three subplots to show the sequence of n, for the different values of r. [ ] # ##### 94: YOUR CODE HERE ######################