Rational Numbers
Closure Property: Sum or product of two rational numbers is always a rational number
The whole Grade 8 syllabus, chapter by chapter. Read a chapter's concepts and worked examples, then open its door to play.
Closure Property: Sum or product of two rational numbers is always a rational number
Irrational numbers cannot be written as \(p/q\) where \(p\) and \(q\) are integers (\(q ≠
Integers include positive numbers, negative numbers, and zero (no fractions or decimals)
A term is a single part of an expression separated by \(+\) or \(-\) signs
An arithmetic sequence has a constant difference between consecutive terms
A point specifies a location, a line extends endlessly in both directions, and a plane is
Scalene: all sides different | Isosceles: two sides equal | Equilateral: all sides equal
Any four-sided closed flat shape is a quadrilateral, and its interior angles always sum up
A circle's radius goes from the center to the edge; the diameter cuts all the way across t
A translation moves a shape cleanly along a straight track without tilting it
A ratio compares two quantities of the same kind: \(a : b = a/b\)