🔢 Scientific Calculator
Trigonometric, logarithmic, exponential and other scientific calculations
Related Calculators
Scientific Calculator Guide
This scientific calculator is a powerful online math tool that integrates basic arithmetic and advanced scientific functions. It supports trigonometric functions (sine, cosine, tangent and their inverses), logarithmic operations (common logarithm log, natural logarithm ln), power operations, factorials, square roots, and other common mathematical calculations.
Compared to ordinary calculators, the core advantages of a scientific calculator include degree/radian mode switching, built-in mathematical constants π and e, and memory functions (MC/MR/M+) for continuous calculations. Whether for middle school students doing math homework, college students performing engineering calculations, or researchers analyzing data, it meets all needs.
Supported Functions
【Trigonometric】sin(x), cos(x), tan(x) — trigonometric values of angle x 【Inverse Trigonometric】asin(x), acos(x), atan(x) — inverse sine, cosine, tangent 【Logarithmic】log(x)=lg(x), ln(x) — common and natural logarithm 【Power】x^2, x^3, x^y — square, cube, arbitrary power 【Other】√x, 1/x, n! — square root, reciprocal, factorial 【Constants】π≈3.14159, e≈2.71828 — pi and Euler's number
Practical Examples
Important Notes
Application Scenarios
- - Middle school math: Solving trigonometric equations, logarithmic operations, exponential calculations
- - College STEM: Calculus homework, physics formula calculations, chemistry stoichiometry
- - Engineering: Circuit parameter calculations, structural mechanics analysis, signal processing
- - Finance: Compound interest calculations, return rate conversions, loan interest calculations
- - Scientific research: Experimental data processing, statistical analysis, model parameter estimation
Degrees and Radians
Degrees and radians are two common ways to measure angles. A radian is defined as the angle subtended when the arc length equals the radius. The conversion between them is: - Radians = Degrees × π / 180 - Degrees = Radians × 180 / π
Common special angle radian values: 30°=π/6≈0.524, 45°=π/4≈0.785, 60°=π/3≈1.047, 90°=π/2≈1.571, 180°=π≈3.142 In higher mathematics and programming, radians are typically the default, while degrees are more commonly used in everyday life.