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Vector subtraction

a.k.a.

Define

… in terms of the additive inverse of vector addition as

\[\begin{equation*}
  \vec{u} - \vec{v} = \vec{u} + (-\vec{v}),
\end{equation*}
\]
where\(\vec{u}, \vec{v}\)are the terms,
\(\vec{u} - \vec{v}\)is the difference.

Discuss

Implement

… in Scheme as



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