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A rational number is any number that can be written as a fraction where and are integers and . Every integer is rational because it can be written with a denominator of 1, such as . When you divide the numerator by the denominator, the decimal either ends (terminating) or repeats a pattern (repeating). If a decimal never ends and never repeats, the number is irrational. Square roots of perfect squares are rational; square roots of non-perfect squares are irrational.
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| # | Title | Difficulty | |
|---|---|---|---|
| 99404 | Real Numbers: Algebra Essentials · Exercise 66 | Deep | |
| 99406 | Real Numbers: Algebra Essentials · Exercise 68 | Deep | |
| 99408 | Real Numbers: Algebra Essentials · Exercise 70 | Deep | |
| 107752 | Derivatives · Exercise 65 | Deep | |
| 107754 | Derivatives · Exercise 67 | Deep | |
| 99403 | Real Numbers: Algebra Essentials · Exercise 65 | Deep | |
| 99405 | Real Numbers: Algebra Essentials · Exercise 67 | Deep | |
| 99407 | Real Numbers: Algebra Essentials · Exercise 69 | Deep | |
| 99409 | Real Numbers: Algebra Essentials · Exercise 71 | Deep | |
| 107751 | Derivatives · Exercise 64 | Deep | |
| 107753 | Derivatives · Exercise 66 | Deep |