Question: A linear function f(x, y) = ax + by + c has no critical points. Therefore, the global minimum and maximum values of f(r, y)

A linear function f(x, y) = ax + by + c has no critical points. Therefore, the global minimum and maximum values of f(r, y) 91.7% on a closed and bounded domain must occur on the boundary of the domain. Furthermore, it can be easily seen that if the Correct domain is a polygon, as in the figure, then the global minimum and maximum values of f must occur at a vertex of the polygon. 100% Correct (4, 11) 50% (2,7) (8. 7) In Progress (4. 6) (7. 4) 0% (3. 1) Find the global minimum and maximum values of f(x, y) on the specified polygon. 100% Correct f(x, y) = 6y - 4x + 9 (Give your answers as a whole numbers.) 10%

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