Merge pull request #2684 from edx/sylvia/documentation/BLD-849

Sylvia/documentation/bld 849

docs/en_us/course_authors/source/appendices/e.rst

@@ -619,8 +619,8 @@ Although you can create multiple choice problems by using the Simple Editor in S
 
 .. _Numerical Response:
 
-Numerical Response
-------------------
+Numerical Response (Numerical Input Problems)
+---------------------------------------------
 
 The Numerical Response input type accepts a line of text input from the student
 and evaluates the input for correctness based on its numerical value. The input
@@ -649,49 +649,49 @@ Sample Problem:
 
 .. code-block:: xml
 
-  <problem>
-    <p><b>Example Problem</b></p>
-
-  <p>What base is the decimal numeral system in?
-      <numericalresponse answer="10">
-          <formulaequationinput label="What base is the decimal numeral system in?"/>
-      </numericalresponse>
-  </p>
+<problem>
+  <p><b>Example Problem</b></p>
 
-    <p>What is the value of the standard gravity constant <i>g</i>, measured in m/s<sup>2</sup>? Give your answer to at least two decimal places.
-    <numericalresponse answer="9.80665">
-      <responseparam type="tolerance" default="0.01" />
-      <formulaequationinput label="Give your answer to at least two decimal places"/>
+<p>What base is the decimal numeral system in?
+    <numericalresponse answer="10">
+        <formulaequationinput label="What base is the decimal numeral system in?"/>
     </numericalresponse>
-  </p>
+</p>
 
-  <!-- Use python script spacing. The following should not be indented! -->
-  <script type="loncapa/python">
-  computed_response = math.sqrt(math.fsum([math.pow(math.pi,2), math.pow(math.e,2)]))
-  </script>
+  <p>What is the value of the standard gravity constant <i>g</i>, measured in m/s<sup>2</sup>? Give your answer to at least two decimal places.
+  <numericalresponse answer="9.80665">
+    <responseparam type="tolerance" default="0.01" />
+    <formulaequationinput label="Give your answer to at least two decimal places"/>
+  </numericalresponse>
+</p>
 
-  <p>What is the distance in the plane between the points (pi, 0) and (0, e)? You can type math.
-      <numericalresponse answer="$computed_response">
-          <responseparam type="tolerance" default="0.0001" />
-          <formulaequationinput label="What is the distance in the plane between the points (pi, 0) and (0, e)?"/>
-      </numericalresponse>
-  </p>
-  <solution>
-    <div class="detailed-solution">
-      <p>Explanation</p>
-      <p>The decimal numerical system is base ten.</p>
-      <p>The standard gravity constant is defined to be precisely 9.80665 m/s<sup>2</sup>.
-      This is 9.80 to two decimal places. Entering 9.8 also works.</p>
-      <p>By the distance formula, the distance between two points in the plane is
-         the square root of the sum of the squares of the differences of each coordinate.
-        Even though an exact numerical value is checked in this case, the
-        easiest way to enter this answer is to type
-        <code>sqrt(pi^2+e^2)</code> into the editor.
-        Other answers like <code>sqrt((pi-0)^2+(0-e)^2)</code> also work.
-      </p>
-    </div>
-  </solution>
-  </problem>
+<!-- Use python script spacing. The following should not be indented! -->
+<script type="loncapa/python">
+computed_response = math.sqrt(math.fsum([math.pow(math.pi,2), math.pow(math.e,2)]))
+</script>
+
+<p>What is the distance in the plane between the points (pi, 0) and (0, e)? You can type math.
+    <numericalresponse answer="$computed_response">
+        <responseparam type="tolerance" default="0.0001" />
+        <formulaequationinput label="What is the distance in the plane between the points (pi, 0) and (0, e)?"/>
+    </numericalresponse>
+</p>
+<solution>
+  <div class="detailed-solution">
+    <p>Explanation</p>
+    <p>The decimal numerical system is base ten.</p>
+    <p>The standard gravity constant is defined to be precisely 9.80665 m/s<sup>2</sup>.
+    This is 9.80 to two decimal places. Entering 9.8 also works.</p>
+    <p>By the distance formula, the distance between two points in the plane is
+       the square root of the sum of the squares of the differences of each coordinate.
+      Even though an exact numerical value is checked in this case, the
+      easiest way to enter this answer is to type
+      <code>sqrt(pi^2+e^2)</code> into the editor.
+      Other answers like <code>sqrt((pi-0)^2+(0-e)^2)</code> also work.
+    </p>
+  </div>
+</solution>
+</problem>
 
 **Templates**