Trainers Thursday Fun With Animations - Press the Green Flag button for a bouncing animation, Press Stop and then the space key for a swinging pendulum animation. Explore the code snippets for some further 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Bzg9fj+oVT6P9xZ3RuebtoSd38EbHyBMhYsqtfF/TzSUPCkceIOfAI9q4e+HJNHOwd2Be5OYAlDCiW7J4+tBdRoaPg38MVLb1coFarcOR4BnbHPcDEUe5F1wPLeuJqbi9cSk6Gj9c9OOefKRrKoRZuqT7F6V+O4b0mD1GlTBKiY+6jQAPhtR/u730B30FjWLIn2HIAmSUrGQnIzucFgR9izJBKwis5yKGFb+zntVGjmoH1OxtHQFUGePnUcCHVdoC6LPDyiXA+LOI3dGhbES7OtojcVQYhmxKZxeEAMktWMhKsCh6OGvZH0L1TZSHDx09lgtxGMwofY7Fu3cnFwmW/4es5nsJkZsKsK5gReRJvVS26rUvMLQdQTKESeD7jYTpmDmqJ0Ol14OBgg5Qrf2Dp6jSh2yUvKaI5MjJfCOPEFl4usFEXnS2/fKlB+Iqb+O1OASYEugk+54RfR0BwNDyatKBxX2jDAWSSq2QYnzsWj32rhmLCSPdXC8aR6XCuXB/N3e/Cz7cKVSHy8zU4mPgEF678gQouZRDQ1w1qlQovXmqwesNtFLi2R/M2H+Kn1VPQsV0FxP6cg9lRv8LZ9S0q/1ojDiCTXCXDOP3WNYSN9MHfWpbDkRPZ+MfYRcL2qdBR3eDXEcKjmizHs5x8ODra4M7vudiwLR0utTvg8+DlsHNwxNG9m3H+14P4W1d/4ek71oMDyKpYCbE/m7gf544loOUH3eH57ntCrtNSL2DJxH7o7mNT+Cgm+T03rwB5eQUoW9YGtjobVQsKNCDd7bWbOTh6PAMp14Fug6fiA78hUFN+7FFMLg6gmEJv2PnTP+/FjsWfY960ekJ3GhP/EPsPPhJ2SDs5qVHR1Q5Ojmrk5BaAtHwPM1SoWL0BvDv1QZsufeFS4dWkRq6DAyiXkiXET+zGZXhybil6d6uKZWvTcDPdHuqCTCwMqo/Jc68iO0cFD3c7dPuwEjbtTMfHQZvRqEU7i5WOA2gxaa3T8fZVX8HuwfdIu5OLMm5d0OAdb3z/7wkYFlADq767i/GLt2D9/HH40PsFUn/LQQu/MHh/1MdiheEAWkxa63ScGLsVPywZi0q138XEJdvx+P5dTB/QBhVcbFCzsQ/GhW/C7WspWP7lMGQ9uA7/cV+jbbcBFisMB9Bi0lqnY/Kq3qSjcXD39ELFKq8eRv/vD2twIn4XBn4RUripIDsrE1eTj6Fxy/bCbNdSBwfQUspyv1QKcACpZOJGllKAA2gpZblfKgU4gFQycSNLKcABtJSy3C+VAhxAKpm4kaUU4ABaSlnul0qB/wHEz6ovaZqWBgAAAABJRU5ErkJggg==data:image/png;base64,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20i1swingde:animiere Setter _ Getter _ Delta _ über _ Sek. beschleunigt _
ca:modifica setter _ i getter _ amb delta _ en _ segons de forma _
pt:anima com modificador _ e inspector _ de _ em _ s de forma _
501de:Grad _
ca:graus de _ radians
pt:_ radianos em graus
0.5de:Fehler _
pt:assinala o erro _
de:gleite _ in _ Sek. beschleunigt: _
ca:llisca _ en _ segons de forma _
fr:glisser _ en _ sec. accélérer _
pt:desliza _ em _ s de forma _
501linearlinear
quadratic={
quadratic-in
quadratic-out
quadratic-in-out
}
cubic={
cubic-in
cubic-out
cubic-in-out
}
quart={
quart-in
quart-out
quart-in-out
}
sinusoidal={
sine-in
sine-out
sine-in-out
}
elasticde:animiere _ um _ in _ Sek. beschleunigt: _
ca:modifica _ amb _ en _ segons de forma _
pt:anima _ de _ em _ s de forma _
x positionx position
y position
direction
size
ghost effect
color effect
saturation effect
brightness effect
fisheye effect
whirl effect
pixelate effect
mosaic effect
negative effect
tempo
volume
balance501linearlinear
quadratic={
quadratic-in
quadratic-out
quadratic-in-out
}
cubic={
cubic-in
cubic-out
cubic-in-out
}
quart={
quart-in
quart-out
quart-in-out
}
sinusoidal={
sine-in
sine-out
sine-in-out
}
elasticy positiondirectionsizetempovolumebalance112de:Beschleunigung _
ca:de forma _
pt:a forma _
linearlinear
quadratic={
quadratic-in
quadratic-out
quadratic-in-out
}
cubic={
cubic-in
cubic-out
cubic-in-out
}
quart={
quart-in
quart-out
quart-in-out
}
sinusoidal={
sine-in
sine-out
sine-in-out
}
elasticquadratic-inquadratic-outquadratic-in-outcubic-incubic-outcubic-in-outquart-inquart-outquart-in-outsine-insine-outsine-in-outelasticunknown easing function ""de:für _ = _ bis _ _ in _ Sek. beschleunigt: _ _
ca:per _ = _ fins _ _ en _ segons de forma _ _
pt:para _ de _ a _ _ em _ s de forma _ _
01001linearlinear
quadratic={
quadratic-in
quadratic-out
quadratic-in-out
}
cubic={
cubic-in
cubic-out
cubic-in-out
}
quart={
quart-in
quart-out
quart-in-out
}
sinusoidal={
sine-in
sine-out
sine-in-out
}
elastic