Trigonometry Symbols Generator with Complete List

📐 Complete Trigonometry Symbols Generator

Master trigonometry with sin, cos, tan, cot, sec, csc, inverse functions, hyperbolic functions, and trigonometric identities. Perfect for mathematics students, engineers, and physicists with interactive calculator.

🧮 Trigonometry Calculator

Evaluate trigonometric expressions, calculate angles, and perform trigonometric operations with step-by-step solutions.

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Complete Trigonometric Symbols & Functions

📐 Basic Trigonometric Functions

SINE
COSINE
TANGENT
COTANGENT
SECANT
COSECANT

🔄 Inverse Trigonometric Functions

ARCSINE
ARCCOSINE
ARCTANGENT
ARCCOTANGENT
ARCSECANT
ARCCOSECANT

🔥 Hyperbolic Functions

HYPERBOLIC SINE
HYPERBOLIC COSINE
HYPERBOLIC TANGENT
HYPERBOLIC COTANGENT
HYPERBOLIC SECANT
HYPERBOLIC COSECANT

🔄 Inverse Hyperbolic Functions

ARSINH
ARCOSH
ARTANH
ARCOTH
ARSECH
ARCSCH

📐 Angles & Measurements

ANGLE THETA
ANGLE PHI
ANGLE ALPHA
ANGLE BETA
ANGLE GAMMA
ANGLE DELTA
ANGLE OMEGA
DEGREE
PI
EULER’S NUMBER
INFINITY

⚡ Trigonometric Identities

PYTHAGOREAN IDENTITY
TANGENT IDENTITY
COTANGENT IDENTITY
SECANT IDENTITY
COSECANT IDENTITY
DOUBLE ANGLE FORMULA
DOUBLE ANGLE COSINE
DOUBLE ANGLE TANGENT
SUM FORMULA SINE
SUM FORMULA COSINE
SUM FORMULA TANGENT

⭐ Special Values & Constants

SINE OF 0 DEGREES
COSINE OF 0 DEGREES
SINE OF 30 DEGREES
COSINE OF 30 DEGREES
SINE OF 45 DEGREES
COSINE OF 45 DEGREES

🔧 Trigonometric Operators & Symbols

ANGLE
RIGHT ANGLE
PARALLEL
CONGRUENT
SIMILAR
TRIANGLE

⚡ Advanced Trigonometric Functions

VERSED SINE
VERSED COSINE
HAVERSINE
EXSECANT
EXCOSECANT
CHORD

Trigonometric Expressions & Examples

sin(x) + cos(x) = 1

📐 Complete Trigonometry Symbols Reference Table

Master the complete collection of trigonometric symbols with our comprehensive reference table. Click any symbol to copy it instantly for use in your trigonometric calculations, geometry problems, and mathematical research.

SymbolNameHTML CodeUnicodeCategoryUsage
📐 Basic Trigonometric Functions
sinSinesinU+0073 U+0069 U+006EBasic Functionsin(θ)
cosCosinecosU+0063 U+006F U+0073Basic Functioncos(θ)
tanTangenttanU+0074 U+0061 U+006EBasic Functiontan(θ)
cotCotangentcotU+0063 U+006F U+0074Basic Functioncot(θ)
secSecantsecU+0073 U+0065 U+0063Basic Functionsec(θ)
cscCosecantcscU+0063 U+0073 U+0063Basic Functioncsc(θ)
🔄 Inverse Trigonometric Functions
sin⁻¹Arcsinesin¹U+0073 U+0069 U+006E U+207B U+00B9Inverse Functionsin⁻¹(x)
cos⁻¹Arccosinecos¹U+0063 U+006F U+0073 U+207B U+00B9Inverse Functioncos⁻¹(x)
tan⁻¹Arctangenttan¹U+0074 U+0061 U+006E U+207B U+00B9Inverse Functiontan⁻¹(x)
🔥 Hyperbolic Functions
sinhHyperbolic SinesinhU+0073 U+0069 U+006E U+0068Hyperbolicsinh(x)
coshHyperbolic CosinecoshU+0063 U+006F U+0073 U+0068Hyperboliccosh(x)
tanhHyperbolic TangenttanhU+0074 U+0061 U+006E U+0068Hyperbolictanh(x)
📐 Angles & Constants
θThetaθU+03B8Angleθ
πPiπU+03C0Constantπ ≈ 3.14159
°Degree°U+00B0Unit°
⭐ Special Values
sin(0°) = 0Sine of 0°sin(0°) = 0N/ASpecial Valuesin(0°) = 0
cos(0°) = 1Cosine of 0°cos(0°) = 1N/ASpecial Valuecos(0°) = 1
🔧 Trigonometric Operators
Angle∠U+2220Geometric Symbol∠ABC
Right Angle⊥U+22A5Geometric SymbolAB ⊥ CD
⚡ Advanced Functions
haversinHaversinehaversinN/AAdvanced Functionhaversin(θ)
versinVersed SineversinN/AAdvanced Functionversin(θ)

💡 Quick Trigonometry Symbol Reference

Basic Functions

sin Sine • cos Cosine • tan Tangent

Inverse Functions

sin⁻¹ Arcsine • cos⁻¹ Arccosine • tan⁻¹ Arctangent

Hyperbolic

sinh Sinh • cosh Cosh • tanh Tanh

Angles

θ Theta • φ Phi • α Alpha • π Pi • ° Degree

Special Values

sin(0°)=0cos(0°)=1sin(30°)=1/2cos(45°)=√2/2

Advanced

haversin Haversine • versin Versed Sine • Angle • Right Angle

Trigonometric Expressions and Applications

sin(x) + cos(x) = √2sin(x + π/4)
Sum-to-product identity – converts sum of sine and cosine to single sine function
cos²θ + sin²θ = 1
Pythagorean identity – fundamental trigonometric relationship
tanθ = sinθ/cosθ
Tangent definition – ratio of sine to cosine
sin⁻¹(x) + cos⁻¹(x) = π/2
Sum of inverse functions – complementary angle relationship
sinh²x – cosh²x = -1
Hyperbolic Pythagorean identity – relationship between hyperbolic functions
sin(2θ) = 2sinθcosθ
Double-angle formula for sine – expands sin(2θ) in terms of single angle

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Author

  • Manish Kumar

    Manish holds a B.Tech in Electrical and Electronics Engineering (EEE) and an M.Tech in Power Systems, with over 10 years of experience in Metro Rail Systems, specializing in advanced rail infrastructure.

    He is also a NASM-certified fitness and nutrition coach with more than a decade of experience in weightlifting and fat loss coaching. With expertise in gym-based training, lifting techniques, and biomechanics, Manish combines his technical mindset with his passion for fitness.

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