Klik op de groene vlag en trek aan het 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Klik op de groene vlag en trek aan het touwtjede: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
}
elasticend time1000deltaXdeltaYde: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
}
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gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECByxcQFpoRMBzwAAAABJRU5ErkJggg==100-2.009070478619506