From 409d90011af8670be1cb06e43535b7c9d3e864a3 Mon Sep 17 00:00:00 2001
From: Chris Sangwin <C.J.Sangwin@ed.ac.uk>
Date: Wed, 17 Jul 2024 16:29:25 +0100
Subject: [PATCH] Update the docs.

---
 .../Answer_Tests/Results/AlgEquiv.md          | 29 ++++++++++++++++++-
 doc/en/Authoring/Options.md                   |  2 +-
 2 files changed, 29 insertions(+), 2 deletions(-)

diff --git a/doc/en/Authoring/Answer_Tests/Results/AlgEquiv.md b/doc/en/Authoring/Answer_Tests/Results/AlgEquiv.md
index 908be6522..9f47e2199 100644
--- a/doc/en/Authoring/Answer_Tests/Results/AlgEquiv.md
+++ b/doc/en/Authoring/Answer_Tests/Results/AlgEquiv.md
@@ -487,6 +487,33 @@ i/15))</pre></td>
   <td class="cell c5">0</td>
   <td class="cell c6"></td>
 </tr>
+<tr class="pass">
+  <td class="cell c0">AlgEquiv</td>
+  <td class="cell c1"><span style="color:green;"><i class="fa fa-check"></i></span></td>
+  <td class="cell c2"><pre>&#039;root(x)</pre></td>
+  <td class="cell c3"><pre>x^(1/2)</pre></td>
+  <td class="cell c4"></td>
+  <td class="cell c5">1</td>
+  <td class="cell c6"></td>
+</tr>
+<tr class="pass">
+  <td class="cell c0">AlgEquiv</td>
+  <td class="cell c1"><span style="color:green;"><i class="fa fa-check"></i></span></td>
+  <td class="cell c2"><pre>&#039;root(x,m)</pre></td>
+  <td class="cell c3"><pre>x^(1/m)</pre></td>
+  <td class="cell c4"></td>
+  <td class="cell c5">1</td>
+  <td class="cell c6"></td>
+</tr>
+<tr class="pass">
+  <td class="cell c0">AlgEquiv</td>
+  <td class="cell c1"><span style="color:green;"><i class="fa fa-check"></i></span></td>
+  <td class="cell c2"><pre>x</pre></td>
+  <td class="cell c3"><pre>&#039;root(x^2)</pre></td>
+  <td class="cell c4"></td>
+  <td class="cell c5">0</td>
+  <td class="cell c6"></td>
+</tr>
 <tr class="pass">
   <td class="cell c0">AlgEquiv</td>
   <td class="cell c1"><span style="color:green;"><i class="fa fa-check"></i></span></td>
@@ -1661,7 +1688,7 @@ i,i),i,8)</pre></td>
 </tr>
 <tr class="pass">
   <td class="cell c0"><td colspan="2"></td></td>
-  <td class="cell c1"><td colspan="4">The following entries are incorrect, although they may appear in a simplified form from that which you actually entered. <span class="filter_mathjaxloader_equation"><span class="nolink">\[\left \{5-x &gt; 0\,{\text{ and }}\, x-1 > 0 \right \}\]</span></span></td></td>
+  <td class="cell c1"><td colspan="4">The following entries are incorrect, although they may appear in a simplified form from that which you actually entered. <span class="filter_mathjaxloader_equation"><span class="nolink">\[\left \{5-x > 0\,{\text{ and }}\, x-1 > 0 \right \}\]</span></span></td></td>
 </tr>
 <tr class="notes">
   <td class="cell c0"><td colspan="6">Equivalence for elements of sets is different from expressions: see docs.</td></td>
diff --git a/doc/en/Authoring/Options.md b/doc/en/Authoring/Options.md
index 4ee4ee92c..c04f24e1d 100644
--- a/doc/en/Authoring/Options.md
+++ b/doc/en/Authoring/Options.md
@@ -113,7 +113,7 @@ Do you really want to continue using \(\sqrt{}\) in your teaching?  In his *Elem
 
 A lot of elementary mathematics involves converting from one form to another and back again.  Sometimes these forms have important differences of use, e.g. factored form or completed square form for a quadratic.  However, sometimes these equivalent forms are more customary than because it *"manifestly corresponds with the nature of the thing"* in question.  I digress...
 
-STACK defines an \(n\)th root function `root(x,n)` which is a noun form for \(\sqrt[n](x)\).  This can be used by students, but if teachers wish to use this in question variables etc. then they must prefix this with the apostophie to create the nounform `'root(x,n)` to prevent immediate evaluation to `x^(1/n)`.
+STACK defines an \(n\)th root function `root(x,n)` which is a noun form for \(\sqrt[n]{x}\).  This can be used by students, but if teachers wish to use this in question variables etc. then they must prefix this with the apostophie to create the nounform `'root(x,n)` to prevent immediate evaluation to `x^(1/n)`.
 
 ### sqrt(-1) {#sqrt_minus_one} ###
 
-- 
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