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The time rate of change of position. {excerpt}
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h2. Mathematical Definition
{latex}\begin{large}\[ \vec{v} = \frac{d\vec{x}}{dt}\]\end{large}{latex}
h2. One-Dimensional Velocity
h4. Utility of the One-Dimensional Case
As with all [vector] equations, the equations of kinematics are usually approached by separation into components. In this fashion, the equations become three simultaneous one-dimensional equations. Thus, the consideration of motion in one dimension with acceleration can be generalized to the three-dimensional case.
h4. Average Velocity
h2. Relevant Models
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h2. Relevant Examples
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