Thursday

November 27, 2014

November 27, 2014

Posted by **Anonymous** on Wednesday, September 30, 2009 at 12:39am.

y<-x+7

y>-7x+11

x>0 y> 0

if someone could explain it to me that would be wonderful!

- math -
**Anonymous**, Wednesday, September 30, 2009 at 12:45amwhere did you get 10?

- math -
**Shavaleir**, Wednesday, September 30, 2009 at 12:52amx and y equals 10

- math -
**MathMate**, Thursday, October 1, 2009 at 8:23amy<-x+7

y>-7x+11

x>0 y> 0

Graphically, draw the four inequalities as through they are lines,

y=-x+7

y=-7x+11

x=0

y= 0

They should intersect at six distinct points.

Create the figure that represents the region of feasibility.

The goal is to find the boundaries of the region of feasibility bounded by four intersection points, and the correspoinding segments of straight line representing the inequalities.

This can be achieved (as described in the question) by starting at the origin (intersection of x>0 and y>0) and proceeding along the x-axis to the next intersection point. If this point satisfies all constraints, or at the border of it, proceed along the straight line. If not, go back to the previous point and continue with the intersecting line.

**Answer this Question**

**Related Questions**

math - Given the system of inequalities, Report your vertices starting with the ...

math - What is the system of equations for a feasible region with vertices at (-...

Discrete Math - I was hoping if you could help me to solve this problem. Thank ...

Algebra 2 - Choose the equation that best represents an ellipse for the given ...

Algebra - The constraints of a problem are listed below. What are the vertices ...

algebra 2(check) - 1)Choose the correct description of the system of equations:...

Algebra II - A feasible region has vertices at (-3,2),(4,1),(2,6) and (1,-2). ...

heelp math - A graph is constructed iteratively according to the following ...

algebra - directions Write a system of inequalities for the shaded region ...

Algebra II-Please check my calculation - Find center, vertices, co-vertices and ...