We are given there points and their associated Classification in the following format ( x,y,category) as follows : (-1,3, +) , (1,3,-),(-1,1,-), and would like to find a separating hyperplasia in the form of w^TX + b =0 using SVM , let αi, 1< = I <= 3 be the kagrangian multiplier for the given points . Set up the lagrangian dual objectives for thus problem in terms of only the lageangian parameters as a polynomial in the fewest number of terms . If Possible find the optimal separating the hyperplane from this expression using the methods of calculas . Give adequate justification