Q2 e) We showed in lecture that no perceptron can compute the binary XOR function. Show that in general, for any 2n2, this is true for the n-ary XOR. That is, for any 2n2, there is no perceptron that produces the same output as the n-ary XOR defined by (1,2,...,)={1,1,if=1is odd,otherwise.fn(x1,x2,...,xn)={1,ifi=1nxiis odd,1,otherwise. on all binary vectors (1,...,)(x1,...,xn) with each {0,1}xi{0,1}.