A café makes waffles and pancakes. Each waffle takes 3 minutes to cook, and each pancake takes 2 minutes to cook. The café has 30 minutes available for cooking each morning. The café must make a non-negative number of waffles and pancakes. Which system of inequalities best models the cooking time constraint and non-negative requirements on the number of waffles ( x ) and pancakes ( y ) the café can make?
Which point is a solution to the system of inequalities? y≥−x+1 y<2x+3
What is the minimum cost for the objective function C=45x+53y if the vertices of a feasible region are at (0,9) , (12,8) , (20,9) , and (9,0) ?
Which point is a solution to the system of inequalities? y≥x+1 y<−x+3
Which point is a solution to the system of inequalities? y≤2x+1 y>−x−2
Which system of inequalities is satisfied by the point (2,3) ?
Which region describes the solution to the system of inequalities? x+y≤5 x−y≤1
Sort the points by whether they are solutions to the system of inequalities. x>0 y>0 x≤2 y≤2
(2,2)|(0,0),(2,0),(0,2)
The vertices of a feasible region are at (0,10) , (0,0) , (20,0) , and (10,10) At which vertex is the maximum profit for the objective function P=20x+18y achieved?
Let x represent the number of off-road cars produced, and let y represent the number of race cars produced. Each off-road car earns $60 , and each race car earns $75 Which objective function should the company use to maximize profit?
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