Suppose that A, B, C, and D are four distinct points in 3-space.Then ($\vec{AB}$+$\vec{BC}$)+$\vec{CD}$=$\vec{AD}$ .

Name: Suppose that A, B, C, and D are four distinct points in 3-space.Then ($\vec{AB}$+$\vec{BC}$)+$\vec{CD}$=$\vec{AD}$ .
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The vector sum $\vec{AB} + \vec{BC}$ gives $\vec{AC}$, and adding $\vec{CD}$ to $\vec{AC}$ results in $\vec{AD}$, following the rule of vector addition.

Suppose That A, B, C, and D Are Four Distinct AB⃗\vec{AB}AB

Suppose That A, B, C, and D Are Four Distinct $\vec{AB}$