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Today we are focusing on measuring volume Year 3/4 and comparing volume in Year 5/6.&#13;

About 

Measure Volume

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&lt;div class="challenge"&gt;&#13;
<ul>&#13;
<li>This cup holds 40ml of liquid. Estimate the total capacity of the cup.   <img src="data:image/png;base64,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" alt="" width="79" height="150" /></li>&#13;
</ul>&#13;
&lt;/div&gt;&#13;

Ready for a Challenge? 

&#13;
&lt;div class="answers"&gt;&#13;
<ul>&#13;
<li>200ml</li>&#13;
<li>600ml</li>&#13;
<li>300ml</li>&#13;
<li>2L 500ml</li>&#13;
<li>250ml</li>&#13;
<li>300ml</li>&#13;
</ul>&#13;
&lt;/div&gt;&#13;

 Challenge Answer
&#13;
The cup is approximately ⅓ filled. The approximate total capacity of the cup is 120ml. &#13;

Answers

July 17th-1623849962

Compare Volume

&#13;
&lt;div class="challenge"&gt;&#13;
<ul>&#13;
<li>Taller shapes will always have a large volume. Do you agree? Prove your answer.</li>&#13;
</ul>&#13;
&lt;/div&gt;&#13;

&#13;
&lt;div class="answers"&gt;&#13;
<ul>&#13;
<li>Shapes with a volume less than 6 cubes. </li>&#13;
<li>Shapes with a volume of 6 cubes</li>&#13;
<li>Shapes with a volume greater than 7 cubes. </li>&#13;
</ul>&#13;
&lt;/div&gt;&#13;

 Challenge Answer
&#13;
This is not always true. The first shape in question 1 has a volume of 6 cubes. It is taller than the shape in question 3, but the shape in question 3 has a greater volume. &#13;

July 17th-1623850113

July 17th

Problem Solving

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