Find the value(s) of the function on the given feasible region. 1) Find the maximum and...
The graph to the right shows a region of feasible solutions. Use this region to find maximum and minimum values of the given objective functions, and the locations of these values on the graph. 10- (2, 8) (a) z -6x +9,y (b)2-x + 3y (a) What is the maximum of z 6x+ 9y? Select the correct answer below and, if necessary, fill in the answer boxes to complete your choice. (7, 5) (0 A. The maximum value of the objective...
The graph to the right shows a region of feasible solutions. Use this region to find maximum and minimum values of the given objective functions, and the locations of these values on the graph. 10 (2, 8) (a) z 6x+9y (b)2-x + 3y (7, 5) (0 어 (a) What is the maximum of z 6x + 9y? Select the correct answer below and, if necessary, fill in the answer boxes to complete your choice. A. The maximum value of the...
The graph to the right shows a region of feasible solutions. Use this region to find maximum and minimum values of the given objective functions, and the locations of these values on the graph 13 (0, 10) (a) z 0.40x 0.25y (b) z- 1.75x +0.75y (3, 7) (a) What is the maximum of z=0.40x + 0.25y? Select the correct answer below and, if necessary, fill in the answer boxes to complete your choice 0 A. The maximum value of the...
The graph to the right shows a region of feasible solutions. Use this region to find maximum and minimum values of the given objective functions, and the locations of these values on the graph. АУ 13-1 (0, 11) (a) z = 0.40x + 1.50y (b) z = 2.50x + 0.50y (5,8) (a) What is the maximum of z = 0.40x + 1.50y? Select the correct answer below and, if necessary, fill in the answer boxes to complete your choice. (8,4)...
15. | -12 points Find the optimal value(s) of the objective function on the feasible set S. z = 2x + 6y minimum maximum (0,6) (3, 4) 10.0" (5,0)
Find the absolute minimum and maximum values of the function on the given region D. Be sure to sketch D. f(x, y) = x+y-xy, D is the closed triangular region with vertices (0,0), (0,2), and (4,0). Hint: for this region, you have three lines, two are similar to the square problem and the hypothenuse is a line y = mx + b. So f(x,y) = f(x, mx + b) along that path.
(1 point) Given the system of inequalities below, determine the shape of the feasible region and find the vertices of the feasible region. x + y = 6 2x + y 2 10 x + 2y 27 x 20 y20 The shape of the feasible region: Quadrilateral List the vertices (as a list of points such as "(2,3), (5,7), (0,0)"):
Find the average value of the function over the given solid. The average value of a continuous function F(x, y, z) over a solid region is [/flx, y, z) ov where Vis the volume of the solid region Q. f(x, y, z) = x + y + z over the tetrahedron in the first octant with vertices (0, 0, 0), (5, 0, 0), (0,5, 0) and (0, 0, 5) 468/125 x
Question 9 Find the value(s) of the function on the given feasible region. Find the maximum and minimum of z = 8x + 8y. K0,5) (5/2,5) (0,4) (6,0) (10,0) 56,32 80,32 -32,-56 48,40 Question 11 Write the expression as a sum and/or a difference of logarithms with all variables to the first degree. In V10192 In 10+ 3 Int+2 in v 01/ in In 90t + 2 in v Jin In 10+ 3 Int + In v In 10 +...
Solve the LP problem. If no optimal solution exists, indicate whether the feasible region is empty or the objective function is unbounded. HINT [See Example 1.] (Enter EMPTY if the region is empty. Enter UNBOUNDED if the function is unbounded.) a)Maximize p = 3x + 2y subject to −4x+y≥10 x+3y≤12 x ≥ 0, y ≥ 0 p= (x,y)= b) Maximize and minimize p = x + 2y subject to x + y ≥ 6 x + y ≤ 8 x...