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Welcome to our Physics lesson on Equations of the Uniform Motion, this is the first lesson of our suite of physics lessons covering the topic of Equations of Motion, you can find links to the other lessons within this tutorial and access additional physics learning resources below this lesson.
In the physics tutoral: "Speed and Velocity in One Dimension" we learned two equations in total. They are:
for the vector quantities involved, and
for the corresponding scalar quantities. These are the only equations for the uniform motion (the motion with constant velocity or speed). These equations are very similar and when the object is moving linearly without turning back, numerically they both give the same result.
For example, if an object is moving due left at 6 m/s for 15 s, the magnitude of displacement and distance are both 90 m because both the velocity and speed are 6 m/s. Thus, giving that the time interval is 15 s, we have
and
Remark! The total time t and the time interval Δt in most cases represent the same thing because the initial time (ti or t0) usually is taken as zero. This means we start measuring the quantities involved in the process such as position, velocity or speed when we press the stopwatch. Therefore, we have
Thus, Δt and t henceforth will represent the total time of motion.
The following table summarizes all said above.
Type of quantities involved | Vector | Scalar |
---|---|---|
Equation | v⃗ = ∆x⃗/∆t | v = s/t |
You have reach the end of Physics lesson 3.8.1 Equations of the Uniform Motion. There are 4 lessons in this physics tutorial covering Equations of Motion, you can access all the lessons from this tutorial below.
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