= Find the absolute extremes of f(x, y) 0≤x≤ 8,0 ≤ y ≤ 8. There is one critical point in the interior of D, (xD, YD) =(

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Find The Absolute Extremes Of F X Y 0 X 8 0 Y 8 There Is One Critical Point In The Interior Of D Xd Yd 1 (97.1 KiB) Viewed 13 times

= Find the absolute extremes of f(x, y) 0≤x≤ 8,0 ≤ y ≤ 8. There is one critical point in the interior of D, (xD, YD) =( Next, we check the boundary of D. Let edge L1 be the left edge of D, where x = 0. If there is a Calc I style critical point on L1, give its coordinates, otherwise, leave this entry box blank: (xL1, YL1) = (0, Let edge L2 be the right edge of D, where a = on L2, give its coordinates, otherwise, leave this entry box blank: (xL2, YL2) = (8, Let edge L3 be the lower edge of D, where y = 0. If there is a Calc I style critical point on L3, give its coordinates, otherwise, leave this entry box blank: (XL3, YL3) = ( ,0) Let edge L4 be the upper edge of D, where y = 8. If there is a Calc I style critical point on L4, give its coordinates, otherwise, leave this entry box blank: (*LA, YLA) = ( ,8) " 4x + 6y - x² - y² over the domain D with 8. If there is a Calc I style critical point 1 How many corners does the domain D have? (Enter an integer:) You now have a complete set of candidate locations for where we can find the absolute extremes of f(x, y) over D. Give the maximum and minimum values: The minimum value of f(x, y) over D and its boundary is fmin The maximum value of f(x, y) over D and its boundary is fmax =