the graphs of two polynomial equations do not intersect. kelly concludes that the system has no solution…

the graphs of two polynomial equations do not intersect. kelly concludes that the system has no solution. which statement best explains why kellys reasoning is correct or incorrect? she is incorrect because systems may have only complex solutions which are not visible on a graph. she is incorrect because the solutions may have multiplicity greater than 1. she is correct because all solutions are intersection points of the graphs. she is correct because the solutions are irrational.

the graphs of two polynomial equations do not intersect. kelly concludes that the system has no solution. which statement best explains why kellys reasoning is correct or incorrect? she is incorrect because systems may have only complex solutions which are not visible on a graph. she is incorrect because the solutions may have multiplicity greater than 1. she is correct because all solutions are intersection points of the graphs. she is correct because the solutions are irrational.

Answer

Brief Explanations:

The solutions of a system of polynomial - equations are the intersection points of their graphs. If the graphs of two polynomial equations do not intersect, it means there are no real - valued solutions. However, there could be complex solutions which are not represented on the real - valued coordinate plane (graph). So Kelly is incorrect.

Answer:

She is incorrect because systems may have only complex solutions which are not visible on a graph.