A point is moving from the start of a curve to its end. This curve is defined by moving independently its two axis: x and y. "y" moves in a linear way: 1 + (-0.5) * t;
Where 1 is the start coordinate, -0.5 its movement and t is a time number that goes from 0 to 1.
On the other hand, x isn´t linear and is defined as this: 1 / (1 + (-0.5) * t);
---However, this equation is causing a lot of trouble since "t" is not known yet. Simplifying the equation and getting rid of that division is my goal. Am asking if there´s an acceleration formula that may replace this: 1 / (1 + (-0.5) * t);
That same value is this over time:
1.052632___(when t = 0.1);
1.111111____ (when t = 0.2);
1.176471____(when t = 0.3);
1.25_______(when t = 0.4);
1.333333___ (when t = 0.5);
1.428571___ (when t = 0.6);
1.538462___ (when t = 0.7);
1.666666___ (when t = 0.8);
1.818181____(when t = 0.9);
2_________(when t = 1);
The acceleration isn´t constant, but I can´t figure its equation.