Rational numbers
Numbers that can be written as a fraction p/q of two integers with q not zero - the numbers you need so that division always has an answer.
Depth 1 · Foundation
You can write, compare and calculate with fractions and know every terminating or repeating decimal is rational.
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- 1
Foundation
You can write, compare and calculate with fractions and know every terminating or repeating decimal is rational.
- 2
Deeper
You know the rationals are dense yet full of holes - and that the reals are exactly what fills them.
Your path here
What's still between you and Rational numbers, depth 1, in the order you can learn it.
- 1CountingDepth 1 · Foundation · Number Systems
- 2Natural numbersDepth 1 · Foundation · Number Systems
- 3ZeroDepth 1 · Foundation · Number Systems
- 4The number lineDepth 1 · Foundation · Number Systems
- 5AdditionDepth 1 · Foundation · Arithmetic
- 6MultiplicationDepth 1 · Foundation · Arithmetic
- 7NumeralsDepth 1 · Foundation · Number Systems
- 8Place valueDepth 1 · Foundation · Number Systems
- 9Comparing numbersDepth 1 · Foundation · Number Systems
- 10IntegersDepth 1 · Foundation · Number Systems
- 11SubtractionDepth 1 · Foundation · Arithmetic
- 12DivisionDepth 1 · Foundation · Arithmetic
- 13FractionsDepth 1 · Foundation · Fractions
- 14Rational numbersDepth 1 · Foundation · Number Systems
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