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Trigonometric Equation Solver

Tool / solver to resolve one or more trigonometric equations. A trigonometric equation is a mathematical expression with an equality between two elements containing unknown variables and trigonometric functions (cos, sin, tan, etc.).

Trig Equation Solving

Answers to Questions

How to solve a trigonometric equation?

dCode automatically solves the trigonometric equations and calculates the values of the unknowns.

All trigo functions are supported: sin(), cos(), tan(), but also the reciprocal functions acos(), arcsin(), and so on. as well as the hyperbolic functions cosh(), sinh(), etc.

Example: $ \sin(x) = 0 $ returns the solution $ x = 0 $

Some equations will have an infinite number of solutions (modulo $ \ pi $ or $ 2\pi $ or with constants $ c_i $)

How to solve multiple trigonometric equations?

Multiple trig equations with the same variables can be combined with a logical AND operator : && or .

Also, any new line return will be considered as a new equation.

How to solve a trigo equation step by step?

The dCode solver does not display the calculation steps because they do not reflect the steps of a human thinking but to the steps of a machine thinking (bit-by-bit binary calculation operations) far from a hand-held resolution. dCode allows you to check a result.

Source code

dCode retains ownership of the source code of the script Trigonometric Equation Solver online. Except explicit open source licence (indicated Creative Commons / free), any algorithm, applet, snippet, software (converter, solver, encryption / decryption, encoding / decoding, ciphering / deciphering, translator), or any function (convert, solve, decrypt, encrypt, decipher, cipher, decode, code, translate) written in any informatic langauge (PHP, Java, C#, Python, Javascript, Matlab, etc.) which dCode owns rights will not be released for free. To download the online Trigonometric Equation Solver script for offline use on PC, iPhone or Android, ask for price quote on contact page !

Questions / Comments

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Source : https://www.dcode.fr/trig-equation-solver