Drag the green ball below to change the time value `t` between
`0` and `1`. Notice how the interpolated color changes based on
the value of `t`. See the equations on the right to understand
how the color's red, green, and blue components are calculated
using linear interpolation of of `t` between a start and end color.
Assume these values:
`Red_{s tart} = 255, Green_{s tart} = 128, Blue_{s tart} = 0`
`Red_{end} = 128, Green_{end} = 0, Blue_{end} = 255`
`t_{s tart} = 0, t_{end} = 1`
Simplify interpolated color equation:
`Colo r = Colo r_{s tart} + (Colo r_{end} - Colo r_{s tart}) * ((t - t_{s tart})/(t_{end} - t_{s tart}))`
`Colo r = Colo r_{s tart} + (Colo r_{end} - Colo r_{s tart}) * ((t - 0)/(1 - 0))`
`Colo r = Colo r_{s tart} + (Colo r_{end} - Colo r_{s tart}) * t`
Solve for red, green, blue: