<?xml version="1.0" encoding="UTF-8"?>

<record version="2" id="251">
 <title>position</title>
 <name>Position</name>
 <created>2007-06-29 03:08:15</created>
 <modified>2007-06-29 03:53:35</modified>
 <type>Definition</type>
 <creator id="313" name="Wkbj79"/>
 <modifier id="313" name="Wkbj79"/>
 <author id="313" name="Wkbj79"/>
 <classification>
	<category scheme="msc" code="06.30.Bp"/>
	<category scheme="msc" code="45.05.+x"/>
	<category scheme="msc" code="45.40.-f"/>
	<category scheme="msc" code="45.50.Dd"/>
 </classification>
 <related>
	<object name="Velocity"/>
	<object name="Acceleration"/>
	<object name="Ballistics"/>
 </related>
 <keywords>
	<term>kinematics</term>
 </keywords>
 <preamble>\usepackage{amssymb}
\usepackage{amsmath}
\usepackage{amsfonts}</preamble>
 <content>The \emph{position} of an object is its location.  It is usually denoted as $x$.  When working in more than one dimension, position may be considered as a vector quantity; it can then be denoted as $\mathbf{x}$.

Position is frequently considered as a function of time.  In the one-dimensional case, the notations $x(t)$ and (more rarely) $s(t)$ are used.  On the other hand, when working in more than one dimension, the notation $\mathbf{x}(t)$ is used.

The SI unit of position is $\mathrm{m}$ (metres).</content>
</record>
