Use the simplex method to solve. Minimize w= 6y, +Y2 subject to: 5y, + 5y, 2 25 5y, + y2 2 26 y, 20, y2 20 with The minimum is w = | when y, = and y2= (Simplify your answers.)
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- Find if they exist,the extremes of the function: f(x,y)= x^2+3y^2+4 subject to the constraint 3x+y=3 by using the Lagrange’s multipliers methodUse Lagrange multipliers to find the maximum and minimum values of f(x,y)=2x−4y subject to the constraint x^2+3y^2=84, if such values exist. maximum = ? minimum = ?Find the minimum value of f(x,y)=x^2+y^2 subject to the constraint 6x+4y=18 using the method of Lagrange multipliers and evaluate λ. minimum f = ? λ = ?