Skip to content

E
edx-platform
Commit 05bccadf by Mark Hoeber
Options

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

Sylvia/documentation/bld 849
parents 2da1e4ee 1cb0cb20
Showing with 41 additions and 41 deletions
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 ...@@ -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 Response (Numerical Input Problems)
------------------ ---------------------------------------------
The Numerical Response input type accepts a line of text input from the student 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 and evaluates the input for correctness based on its numerical value. The input
...@@ -649,49 +649,49 @@ Sample Problem: ...@@ -649,49 +649,49 @@ Sample Problem:
.. code-block:: xml .. code-block:: xml
<problem> <problem>
<p><b>Example Problem</b></p> <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>
<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. <p>What base is the decimal numeral system in?
<numericalresponse answer="9.80665"> <numericalresponse answer="10">
<responseparam type="tolerance" default="0.01" /> <formulaequationinput label="What base is the decimal numeral system in?"/>
<formulaequationinput label="Give your answer to at least two decimal places"/>
</numericalresponse> </numericalresponse>
</p> </p>
<!-- Use python script spacing. The following should not be indented! --> <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.
<script type="loncapa/python"> <numericalresponse answer="9.80665">
computed_response = math.sqrt(math.fsum([math.pow(math.pi,2), math.pow(math.e,2)])) <responseparam type="tolerance" default="0.01" />
</script> <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. <!-- Use python script spacing. The following should not be indented! -->
<numericalresponse answer="$computed_response"> <script type="loncapa/python">
<responseparam type="tolerance" default="0.0001" /> computed_response = math.sqrt(math.fsum([math.pow(math.pi,2), math.pow(math.e,2)]))
<formulaequationinput label="What is the distance in the plane between the points (pi, 0) and (0, e)?"/> </script>
</numericalresponse>
</p> <p>What is the distance in the plane between the points (pi, 0) and (0, e)? You can type math.
<solution> <numericalresponse answer="$computed_response">
<div class="detailed-solution"> <responseparam type="tolerance" default="0.0001" />
<p>Explanation</p> <formulaequationinput label="What is the distance in the plane between the points (pi, 0) and (0, e)?"/>
<p>The decimal numerical system is base ten.</p> </numericalresponse>
<p>The standard gravity constant is defined to be precisely 9.80665 m/s<sup>2</sup>. </p>
This is 9.80 to two decimal places. Entering 9.8 also works.</p> <solution>
<p>By the distance formula, the distance between two points in the plane is <div class="detailed-solution">
the square root of the sum of the squares of the differences of each coordinate. <p>Explanation</p>
Even though an exact numerical value is checked in this case, the <p>The decimal numerical system is base ten.</p>
easiest way to enter this answer is to type <p>The standard gravity constant is defined to be precisely 9.80665 m/s<sup>2</sup>.
<code>sqrt(pi^2+e^2)</code> into the editor. This is 9.80 to two decimal places. Entering 9.8 also works.</p>
Other answers like <code>sqrt((pi-0)^2+(0-e)^2)</code> also work. <p>By the distance formula, the distance between two points in the plane is
</p> the square root of the sum of the squares of the differences of each coordinate.
</div> Even though an exact numerical value is checked in this case, the
</solution> easiest way to enter this answer is to type
</problem> <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** **Templates**
......
Markdown is supported
0% or
You are about to add 0 people to the discussion. Proceed with caution.
Finish editing this message first!
Please register or to comment