INEQUALITIES
Comparing relative values. Moving beyond a single solution to discover the infinite boundaries of truth.
01 // The Region Mapper
Infinite Solutions
An equation ($x = 5$) has exactly one answer. An inequality ($x > 5$) represents an infinite set of numbers. Use the lab below to map out the shaded regions of truth!
Region Mapper
The Statement
02 // The Logic Gates
The Golden Rule
You solve inequalities exactly like regular equations with one major exception: When you multiply or divide both sides by a negative number, you must FLIP the inequality symbol!
04 // Compound Logic
"AND"
Intersection-2 < x ≤ 5
The solution must satisfy BOTH conditions. It creates a shaded "sandwich" between two boundaries.
"OR"
Unionx < -3 OR x > 4
The solution satisfies EITHER condition. It splits outwards away from the center boundaries.
Practice Arena // Coming Soon
Dynamic Problem Sets
The question engine is offline while we construct the generation architecture. Check back soon for infinite practice problems!
Phase 1 Complete
You have mastered linear realities and boundaries.