Wolfram Demonstrations Project
Trigonometric Functions
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Demonstrations 41 - 60 of 144
Derivatives of the Sum of Two SinesWrapping the Number Line around the Unit CircleDerivatives of SinePolar Angles and Points on the Unit CircleMultiple Ferris Wheels
Derivatives of the Sum of Two Sines
Wrapping the Number Line around the Unit Circle
Derivatives of Sine
Polar Angles and Points on the Unit Circle
Multiple Ferris Wheels
From Circle to Sine and Cosine Curves with Angle in DegreesWheels on Wheels on WheelsFarris WheelsRelationship of Sine and Cosine to the Unit CircleIntegrating Odd Powers of Sine and Cosine by Substitution
From Circle to Sine and Cosine Curves with Angle in Degrees
Wheels on Wheels on Wheels
Farris Wheels
Relationship of Sine and Cosine to the Unit Circle
Integrating Odd Powers of Sine and Cosine by Substitution
Cosine and Sine Identities with Dihedral TransformationsForced Oscillator with DampingGenerating Lissajous FiguresA Sine/Cosine Identitysin(t)=cos(pi/2-t)
Cosine and Sine Identities with Dihedral Transformations
Forced Oscillator with Damping
Generating Lissajous Figures
A Sine/Cosine Identity
sin(t)=cos(pi/2-t)
Comparison of Trigonometric Functions2D and 3D Packard-Takens Autocorrelation Plots of Sinusoidal Functionsq-Trigonometric FunctionsSine Waves for Musical ScalesSigns in Space
Comparison of Trigonometric Functions
2D and 3D Packard-Takens Autocorrelation Plots of Sinusoidal Functions
q-Trigonometric Functions
Sine Waves for Musical Scales
Signs in Space

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