Provide an appropriate response.Under what conditions will a system of two linear inequalities in two variables have no solution?
What will be an ideal response?
A system of two linear inequalities in two variables will have no solution when the graphs of the individual inequalities do not overlap. One possibility is that the boundary lines of the graphs are parallel and the graphs have no points in common. Another is that the boundary lines of the graphs coincide but at most one graph includes the boundary line, and the graph of one inequality lies on one side of the boundary line while the graph of the other inequality lies on the other side.
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Solve the system by graphing. If there isn't a unique solution to the system, state the reason. 3x + y = -9 5x + 5y = -5
A. (-2, -3) B. (-4, -5) C. (-4, 3) D. (4, 3)
Match the given equation with one of the graphs.x2 + y2 - 4x - 14y = -49
A. 
B. 
C. 
D. 
Find the indicated intercept(s) of the graph of the function.x-intercepts of f(x) = 
A. (8, 0) B. (-1, 0), (1, 0) C. (1, 0) D. none
Find the measures of the angles or the side lengths as indicated.Find the lengths of the other sides of the parallelogram.
= 55 and 
= 30 
A. 
= 55 and 
= 30
B. 
= 55 and 
= 30
C. 
= 55 and 
= 55
D. 
= 55 and 
= 30