2. Motion in one dimension

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2.1. Position, velocity, speed ; 2.2. Instantaneous velocity, instantaneous speed ; 2.4. Average and instantaneous acceleration ; 2.6. Kinematic equations

Last updated 7:09 PM on 10/18/26
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34 Terms

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By motion in one direction we

understand the motion of an object moving along a straight line

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The three types of motion are

translational, rotational, vibrational

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By using the particle model we

describe a moving object as a particle when its size is negligible compared to the distances involved in the motion being studied

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A particle is a

point like object, that is, an object that has mass but is of an infinitesimal size

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A particle’s position (x) is

the location of the particle with respect to a chosen reference point which we consider to be the origin of a coordinate system

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The motion of a particle is completely known if its position is known at all times

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4 ways of representing motion

verbal, tabular, graphical, mathematical

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The displacement (Δx) of an object is defined as

its change in position at some time interval

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The formula for the displacement is

Δx = xf - xi where xf = final position and xi = initial position

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Distance is

the length of a path followed by a particle

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The average velocity (vavg) of a particle is defined as

the particle displacement divided by the time interval during which that displacement occurrs.

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The average velocity formula is

vavg = Δx / Δt

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The average speed of a particle is defined as

the total distance divided by the time interval needed to travel that distance

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Average speed formula

vavg = d / Δt

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When is the magnitude of the average velocity smaller than the average speed ?

Only when a particle moves in the +x direction and then reverses the direction of its motion (Δx < d)

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The instantaneous velocity (V)

is equal to the slope of the tangent to the x-t graph at that instant / is equal to the limiting value of the ratio Δx/Δt as Δt approaches 0

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The instantaneous speed is defined as

the magnitude of instantaneous velocity

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The average acceleration of a particle is defined as

its change in velocity divided by the time interval during which this change occurs

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Average acclereation formula

aavg = Δv / Δt

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The instantaneous acceleration is

equal to the slope of the tangent to the v-t graph at that instant / equal to the limiting value of the ratio Δv/Δt as Δt approaches 0 / equal to the second derivative of x with respect to time

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a=const gives us a=aavg

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Position free kinematic equation

vf = vi + at

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Acceleration free kinetic equation

xf = xi + ½ (vi+vf)t

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Final velocity free kinematic equation

xf = xi + vit + ½ at²

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Time free kinematic equation

vf² = vi² + 2a(xf-xi)

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When a=0

vx=vavg=v , xf = xi + vt

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A freely falling object is

any object moving freely under the influence of gravity alone, regardless of it’s initial motion

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Freely falling objects experience an acc called

free fall acceleration or acceleration due to gravity (g)

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Free fall acceleration’s value is

9.8 m/s²

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