How this calculation works
Apply one selected scientific operation to one value. Trigonometric operations use the chosen angle unit; inverse trigonometric functions return an angle in that unit. This is a function evaluator, not an expression parser: combine steps separately when your problem contains several operations.
Worked example
This example uses illustrative inputs. Your current result is shown above.
Choose sine, degrees and value 30. Convert 30 × π/180 = π/6 radians; sin(π/6) = 1/2, so the result is 0.5.
Assumptions and limits
- Only finite real-valued outputs are supported; inverse sine/cosine require inputs between −1 and 1, and ln requires a positive input.
- Tangent is undefined at odd multiples of 90° and near those singularities results are numerically sensitive.
- Inverse trigonometric functions return principal values, not every angle with the same sine, cosine or tangent.
Questions people ask
Why does sine change when I select radians?
The number is reinterpreted in a different unit. Thirty degrees is π/6 radians; entering 30 radians describes a different angle.
What is the difference between floor and truncation?
Floor always moves toward negative infinity: floor(−1.2) is −2. It is not simply removing the fractional digits. Ceiling moves toward positive infinity.