data:image/png;base64,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data:image/png;base64,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

501

0.5table

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 } elasticlast1

1

2000.60.8-1quadratic-outlinearquadratic-outquadratic-inquadratic-out2quadratic-in-out.52421cubic-incubic-outt1cubic-in-out.54122221quart-inquart-outt1quart-in-out.5818tsine-in1sin9090sine-outsin90sine-in-out1cos90elasticquadratic-inlinearquadratic-inquadratic-inquadratic-out2quadratic-in-out.52421cubic-incubic-outt1cubic-in-out.54122221quart-inquart-outt1quart-in-out.5818tsine-in1sin9090sine-outsin90sine-in-out1cos90elastic