Ukázky z GeoGebry (Examples of kinematic motions) (KIN)

The motion is given by paths τ_A and τ_B of two points A and B - GeoGebra Dynamický pracovní list

The motion is given by paths τ_A and τ_B of two points A and B

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Petra Surynkova, Vytvořeno programem GeoGebra



The motion is given by envelopes (m) and (n) of two curves m and n - GeoGebra Dynamický pracovní list

The motion is given by envelopes (m) and (n) of two curves m and n

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Petra Surynkova, Vytvořeno programem GeoGebra



The motion is given by envelope (m) of curve m and path τ_A of point - GeoGebra Dynamický pracovní list

The motion is given by envelope (m) of curve m and path τ_A of point

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Petra Surynkova, Vytvořeno programem GeoGebra



The motion is given by envelopes (m) and (n) of two curves m and n which degenerate into points - GeoGebra Dynamický pracovní list

The motion is given by envelopes (m) and (n) of two curves m and n which degenerate into points

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Petra Surynkova, Vytvořeno programem GeoGebra



The motion is given by path τ_A of point A and envelope (m) of curve m which degenerate into point - GeoGebra Dynamický pracovní list

The motion is given by path τ_A of point A and envelope (m) of curve m which degenerate into point

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Petra Surynkova, Vytvořeno programem GeoGebra



Cycloidal motion - GeoGebra Dynamický pracovní list

Cycloidal motion

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Petra Surynkova, Vytvořeno programem GeoGebra



Cycloidal motion with parameter t - GeoGebra Dynamický pracovní list

Cycloidal motion with parameter t

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Petra Surynkova, Vytvořeno programem GeoGebra



Epicycloidal motion with parameter Ω - GeoGebra Dynamický pracovní list

Epicycloidal motion with parameter Ω

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Petra Surynkova, Vytvořeno programem GeoGebra



Epicycloidal motion with parameter Ω - GeoGebra Dynamický pracovní list

Epicycloidal motion with parameter Ω

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Petra Surynkova, Vytvořeno programem GeoGebra



Hypocycloidal motion with parameter Ω - GeoGebra Dynamický pracovní list

Hypocycloidal motion with parameter Ω

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Petra Surynkova, Vytvořeno programem GeoGebra



Hypocycloidal motion with parameter Ω - GeoGebra Dynamický pracovní list

Hypocycloidal motion with parameter Ω

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Petra Surynkova, Vytvořeno programem GeoGebra



Involute motion - GeoGebra Dynamický pracovní list

Involute motion

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Petra Surynkova, Vytvořeno programem GeoGebra



Elliptic motion - GeoGebra Dynamický pracovní list

Elliptic motion

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Petra Surynkova, Vytvořeno programem GeoGebra



Elliptic motion with parameter Ω - GeoGebra Dynamický pracovní list

Elliptic motion with parameter Ω

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Petra Surynkova, Vytvořeno programem GeoGebra



Elliptic motion defined by paths τ_A and τ_B of two points A and B - GeoGebra Dynamický pracovní list

Elliptic motion defined by paths τ_A and τ_B of two points A and B

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Petra Surynkova, Vytvořeno programem GeoGebra



Cardioid motion - GeoGebra Dynamický pracovní list

Cardioid motion

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Petra Surynkova, Vytvořeno programem GeoGebra



Cardioid motion defined by envelopes (m) and (n) of two lines m and n which degenerate into points - GeoGebra Dynamický pracovní list

Cardioid motion defined by envelopes (m) and (n) of two lines m and n which degenerate into points

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Petra Surynkova, Vytvořeno programem GeoGebra



Conchoid motion (the given path is a straight line) - GeoGebra Dynamický pracovní list

Conchoid motion (the given path is a straight line)

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Petra Surynkova, Vytvořeno programem GeoGebra



Conchoid motion (the given path is a circle) - GeoGebra Dynamický pracovní list

Conchoid motion (the given path is a circle)

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Petra Surynkova, Vytvořeno programem GeoGebra

Petra Surynková  2007  +++  www.surynkova.info  +++  petra.surynkova@seznam.cz  +++  Aktualizováno: 22.11.2016