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Derivatives and Integrals An Annotated Discourse

Instructions.

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<instructions>
  <p>
    This interactive shows <m>\vec{r}_{AB}</m>,
    the displacement vector from <m>\vec{A}</m> to <m>\vec{B}</m> and the corresponding unit displacement vector <m>\lambda_{AB}</m>.
  </p>
  <p>
    You may change <m>\vec{A}</m> and <m>\vec{B}</m> by moving the red and blue dots.
    Click the dot to switch between <m>x</m>-<m>y</m> mode and <m>z</m> mode.
    Coordinates of <m>\vec{A}</m> and <m>\vec{B}</m> can also be entered into the table directly.
  </p>
</instructions>
This interactive shows \(\vec{r}_{AB}\text{,}\) the displacement vector from \(\vec{A}\) to \(\vec{B}\) and the corresponding unit displacement vector \(\lambda_{AB}\text{.}\)
You may change \(\vec{A}\) and \(\vec{B}\) by moving the red and blue dots. Click the dot to switch between \(x\)-\(y\) mode and \(z\) mode. Coordinates of \(\vec{A}\) and \(\vec{B}\) can also be entered into the table directly.