Key Concepts
- Boundary points are 1) solutions of the polynomial or rational equation AND 2) restrictions of the rational equation of the given inequality when it is available.
- When we plot the boundary points, solutions can be either open circles (if [latex]<[/latex] or [latex]>[/latex]) or closed circles (if [latex]\leq[/latex] or [latex]\geq[/latex]) based on the inequality sign of the given inequality while restrictions are always open circles.
- Any number in each interval could be a test value for the interval.
- If a test value makes the given inequality true, the interval is a solution of the inequality.
Candela Citations
CC licensed content, Original
- Summary: Polynomial and Rational Inequalities. Authored by: Michelle Eunhee Chung. Provided by: Georgia State University . License: CC BY: Attribution