What the keys do
| Key | Meaning | Example |
|---|---|---|
| sin, cos, tan | Trig functions of an angle | sin(30) = 0.5 (DEG) |
| sin⁻¹, cos⁻¹, tan⁻¹ | Inverse trig: the angle for a ratio | tan⁻¹(1) = 45 |
| log | Base-10 logarithm | log(100) = 2 |
| ln | Natural logarithm (base e) | ln(e²) = 2 |
| xʸ, x² | Powers | 2^10 = 1024 |
| √, ∛ | Square and cube roots | √(144) = 12 |
| x! | Factorial | 6! = 720 |
| eˣ, 10ˣ | Exponentials | 10^3 = 1000 |
| Ans | The previous answer | Ans × 2 |
Order of operations
The calculator reads the whole expression and applies the standard order: brackets, then powers (right to left, so 2^3^2 = 2^9 = 512), then multiplication and division, then addition and subtraction. A minus sign in front binds more loosely than a power, so −2² = −4. Write (−2)² if you mean 4.
Degrees or radians?
Geometry, navigation and most high school problems use degrees, where a full turn is 360°. Calculus, physics and programming usually use radians, where a full turn is 2π. If a trig answer looks wrong, the angle mode is the first thing to check. To convert, multiply degrees by π/180.
Tips for accurate answers
- Use brackets generously: sin(30)^2 squares the sine, while sin(30^2) takes the sine of 900°.
- Keep full precision until the end. Use Ans instead of retyping a rounded answer.
- Watch the domain: square roots and logs of negative numbers have no real answer.
Solving triangles? Try the triangle calculator or trigonometry calculator. For everyday sums, the basic calculator is quicker.
Last reviewed October 2026.