1. Continuing with the previous question, consider the region R. given by, R={(x, v): - 1sx51, -1sys 1), whose boundary is shown (in bold green) in the figure below: 8 0 5 - 1 6 8 3 7 -2 5 -3 -2 -1 0 2 3 Use the contour plot and/or algebra (do not use Lagrange multipliers) to find the minimum and maximum values of the function on the boundary SHOW WORK. Use the equation editor (click on the blue "V" on the tools menu above and A) Continuing with the previous question, which theorem in the textbook allows us to conclude that the function obtains both a global max and a global min somewhere in the region R? Why does this theorem apply in this case? B) Continuing with the previous question, what is the: (A) global maximum of the function over the entire region R? At what point(s) in R does the function achieve this value? (B) global minimum of the function over the entire region R? At what point(s) in R does the function achieve this value? 1. Continuing with the previous question, consider the region R. given by, R={(x, v): - 1sx51, -1sys 1), whose boundary is shown (in bold green) in the figure below: 8 0 5 - 1 6 8 3 7 -2 5 -3 -2 -1 0 2 3 Use the contour plot and/or algebra (do not use Lagrange multipliers) to find the minimum and maximum values of the function on the boundary SHOW WORK. Use the equation editor (click on the blue "V" on the tools menu above and A) Continuing with the previous question, which theorem in the textbook allows us to conclude that the function obtains both a global max and a global min somewhere in the region R? Why does this theorem apply in this case? B) Continuing with the previous question, what is the: (A) global maximum of the function over the entire region R? At what point(s) in R does the function achieve this value? (B) global minimum of the function over the entire region R? At what point(s) in R does the function achieve this value