sketch the feasible region for this system of the inqualities and find the coordinates of each vertex:y greater than or equal to 1;x less than or equal to 2; -1x+2y less than or equal to 6;1x+2y greater than or equal to 2
Select the point which is in the feasible region of the system of inequalities 4x+y is greater than or equal to 8 2x+5y is greater than or equal to 18 x is less than or equal to 0, y is less than or equal to 0
Can someone please help me with this problem: Graph the feasible region for the system of inequalities. 2y + x (greater than or equal to) -2 y+ 3x(less than or equal to) 9 y (less than or equal to) 0 x (greater than or equal to) 0
what would be the anser to this question: find x is greater than or equal to zero and y is greater than or equal to zero such that x + y is less than or equal to 10 and 5x +2y is greater than or equal to 20 and 2y is greater than or equal to x and x + 3y is minimized.Thanks!
Graph this:y greater than or equal to 2x-32x-2y is less than or equal to 12x-2y is less than or equal to 12x is less than or equal 2yx is less than or equal yhow do u graph this? how to graph x is less than or equal to y?
Solve the following system of linear inequalities by graphing x-2y greater than or equal to 4 and x less than or equal to 4.
Solve the following system of linear inequalities by graphing x-2y is greater than or equal to 4 and x is less than or equal to 4. Thank You
fx={-1x^2-10 if x is less than 1 } {-2x^2-10 if x is greater/equal to 1}*Both equations are in the same bracket
Can someone please help me with this problem: Graph the feasible region for the system of inequalities. x-2y less than or equal to 2 x+y less than or equal to 0
Determine the region(s) of the Cartesian plane for which a) y > 1/(x^2)b) y less than or equal to x^2 +4 and y greater than or equal to 1/(x^2 +4)
(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)"):
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