Question: Consider the following cost (error) function where 2 is a constant, and 10.8182 0.8182 xd0.354 and R0.81821 (I) Find the optimum value w for which

 Consider the following cost (error) function where 2 is a constant,

Consider the following cost (error) function where 2 is a constant, and 10.8182 0.8182 xd0.354 and R0.81821 (I) Find the optimum value w for which E(w) reaches its minimum value. (2) Use the method of gradient descent to computer w recursively. Show the equations and then use a programming language, such as Matlab (note: you can use any kind of programming languages that you prefer) to plot the trajectory traced by the evolution of the weight vector w(n) Assume the initial condition of w is n(0) = Considering the following two learning-rate parameter: a, =0.3 b, =1.0 Consider the following cost (error) function where 2 is a constant, and 10.8182 0.8182 xd0.354 and R0.81821 (I) Find the optimum value w for which E(w) reaches its minimum value. (2) Use the method of gradient descent to computer w recursively. Show the equations and then use a programming language, such as Matlab (note: you can use any kind of programming languages that you prefer) to plot the trajectory traced by the evolution of the weight vector w(n) Assume the initial condition of w is n(0) = Considering the following two learning-rate parameter: a, =0.3 b, =1.0

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