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Difference between revisions of "Velocity"

(Created page with "==Key Stage 3== ===Meaning=== Velocity is very similar to speed but it includes the direction an object is moving.")
 
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===Meaning===
 
===Meaning===
 
[[Velocity]] is very similar to [[speed]] but it includes the direction an [[object]] is moving.
 
[[Velocity]] is very similar to [[speed]] but it includes the direction an [[object]] is moving.
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==Key Stage 4==
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===Meaning===
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[[Velocity]] is a [[vector]] quantity describing the [[speed]] and direction of a moving [[object]].
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===About Velocity===
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: [[Velocity]] is a [[scalar]] because it has [[magnitude]] and direction.
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: The [[SI Unit]] for the [[magnitude]] of [[velocity]] is [[Metres per Second|metres per second]] (m/s).
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: [[Velocity]] is different from its [[scalar]] counterpart '[[speed]]' because [[speed]] does not include the direction of travel.
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: The [[velocity]] of an [[object]] can change while the [[speed]] remains constant.
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===Equation===
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[[Velocity]] = (Displacement) / (time)
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<math>v = \frac{x}{t}</math>
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Where:
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<math>v</math> = Velocity of the [[object]].
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<math>x</math> = The [[displacement]] between the starting point and end point of a journey.
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<math>t</math> = The [[time]] taken between the two points.
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===Example Calculations===

Revision as of 21:06, 11 February 2019

Key Stage 3

Meaning

Velocity is very similar to speed but it includes the direction an object is moving.

Key Stage 4

Meaning

Velocity is a vector quantity describing the speed and direction of a moving object.

About Velocity

Velocity is a scalar because it has magnitude and direction.
The SI Unit for the magnitude of velocity is metres per second (m/s).
Velocity is different from its scalar counterpart 'speed' because speed does not include the direction of travel.
The velocity of an object can change while the speed remains constant.

Equation

Velocity = (Displacement) / (time)

\(v = \frac{x}{t}\)

Where\[v\] = Velocity of the object.

\(x\) = The displacement between the starting point and end point of a journey.

\(t\) = The time taken between the two points.

Example Calculations