Consider the space V = R equipped with the Euclidean norm || ||2 and the space W = R equipped with the norm |||||3 = (|x| + |x| + |23|) , x c = (x, x2, X3). Assume that T: VW has the following matrix representation T = 1 2 1 2 11 112 Compute ||T|| (if you can) or provide some meaningful upper and lover estimates for ||T|| i.e. find numbers > a>0 such that a < ||T||