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Vectors Tip or head: D Tail: C
Vector πΆπ· is NOT equivalent to vector π·πΆ
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Vectors
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Vectors Example: π’ = <4, β2> Notation: <π’ 1 , π’ 2 >
<π’ π₯ , π’ π¦ > Draw equivalent vectors Find its length, magnitude, norm, or absolute value
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Operations with Vectors: addition
π΄π΅ + π΅πΆ βTip to tailβ π΅πΆ + π΅π΄ ???
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Operations with Vectors: addition
π= <3,β2> π= <β4,β6> π+π=
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Operations with Vectors: scalar multiplication
How do π π and π compare? π£ = <3,2> 5 π£ = β π£ =
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Operations with Vectors: scalar multiplication
How do β π and π compare? π£ = <3,2> 5 π£ = β π£ =
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Operations with Vectors
π’ =<3,β2> π£ =<β4,β2> 3 π’ β6 π£ =
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Unit Vectors
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Unit Vectors: rewrite π’ = <3, 2> In general:
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Unit Vectors: rewrite π= <4, 11,β5> =
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Unit Vectors Write a unit vector with the same direction as π= <β2, 5>
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