













Maximise the function P = 3 x +
8 y subject to the following constraints:





3 x + 6 y ≥ 36



x + y ≤ 10



–2
x + y ≤ 2




Enter two points for each constraint line to
generate a plot in the window below.



You should choose points which clearly show the
region formed by the constraints.




Constraint 1

x

y



Point 1








Point2








Constraint 2

x

y






Point 1








Point 2






Constraint 3

x

y




Point 1






Point 2












Starting with the corner
point nearest the origin, (0, 0),
enter the corner points in clockwise order:



Give your answers rounded to 2
decinmal places.








Calculate "P" based on your rounded answers.









Feasible Region Corner Points

x

y

P



Corner Point 1






Corner Point 2






Corner Point 3










The objective function is maximised at corner point
number:


