Scientific Calculator (sin, cos, tan, log, power, factorial)
A free scientific calculator supporting powers, square roots, trigonometric functions (sin/cos/tan), inverse trig, logarithms (log/ln), and factorials. Switch between degrees and radians. Type expressions directly to calculate.
Trigonometric values for special angles
| Angle (degrees) | Angle (radians) | sin | cos | tan |
|---|---|---|---|---|
| 0° | 0 | 0 | 1 | 0 |
| 30° | π/6 | 1/2 | √3/2 | 1/√3 |
| 45° | π/4 | √2/2 | √2/2 | 1 |
| 60° | π/3 | √3/2 | 1/2 | √3 |
| 90° | π/2 | 1 | 0 | Undefined |
Tips
- Use
^for powers. Example:2^10→1024. The x² button is a shortcut that inserts^2. - Trig function angles follow the current angle mode. In degrees,
sin(30)is 0.5; in radians,sin(π/2)is 1. - Common logarithm (base 10) and natural logarithm (base e) can be entered with the
log(andln(buttons.log(100)→2,ln(e)→1. - For factorial, add
!right after a number. Example:5!→120. Negative numbers and non-integers will produce an error. - The π and e buttons insert the constants directly into the expression, so you can combine them, e.g.
2 * π.
FAQ
Side Note — What actually separates a "scientific" calculator from a regular one
The term "scientific calculator" refers to a device that, unlike a basic four-function calculator, supports the functions used in engineering and science — trigonometry, logarithms, and exponentiation. The first handheld scientific calculator, the HP-35, launched in 1972 and is widely credited with making the slide rule obsolete almost overnight for engineers.
Degrees and radians are both units for measuring angles, but they are built on different foundations. Degrees divide a full circle into 360 parts, a convention thought to trace back to Babylonian base-60 mathematics. Radians, by contrast, are defined by the ratio of arc length to radius, making them the natural unit in mathematics and physics — a full circle is both 360° and 2π radians.
Logarithms (log and ln) turn multiplication into addition, a property that made them an indispensable tool for astronomers and navigators long before calculators or slide rules existed. When John Napier introduced logarithms in the 17th century, it dramatically cut the time needed for the complex astronomical calculations of the era.