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Question
Which mathematical equation correctly represents the Commutative Law of vector addition for two vectors \[\vec{P}\] and \[\vec{Q}\]?
Options
\[\vec{P} + \vec{Q} + \vec{R} = 0\]
\[\vec{P} - \vec{Q} = \vec{Q} - \vec{P}\]
\[\vec{P} + \vec{Q} = \vec{Q} + \vec{P}\]
\[(\vec{P} + \vec{Q}) + \vec{R} = \vec{P} + (\vec{Q} + \vec{R})\]
MCQ
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Solution
\[\vec{P} + \vec{Q} = \vec{Q} + \vec{P}\]
Explanation:
The Commutative Law states that the order in which two vectors are added does not change the final resultant vector.
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