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RIC-20326_Maths_games_for_the_Australian_Curriculum_Year_3_Game_7_Division_facts_fluency

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Let’s divvy it up<br />

<strong>Game</strong> 7<br />

Differentiation<br />

Warm-up: Divide by . . .<br />

Challenge<br />

• Play a divide-withremainders<br />

version: Pick any<br />

spinner. Use <strong>the</strong> divisor cards<br />

2–9. Spin <strong>for</strong> <strong>the</strong> dividend. Turn<br />

over a card <strong>for</strong> <strong>the</strong> divisor.<br />

What is <strong>the</strong> quotient? Is <strong>the</strong>re a<br />

remainder?<br />

Ask <strong>the</strong> class<br />

It is possible to:<br />

• Share an odd number of items with an even number of<br />

people?<br />

• Share an even number of items with an odd number of<br />

people?<br />

• Share an odd number of items with an odd number of<br />

people?<br />

• Share an even number of items with an even number of<br />

people?<br />

• Put an odd number of items evenly into an odd number<br />

of groups; <strong>for</strong> example, 25 items into 5 or 7 groups?<br />

(Sometimes it is, sometimes it isn’t.)<br />

Give examples <strong>for</strong> each.<br />

Do you agree or disagree? Why?<br />

Let’s divvy it up game<br />

More support<br />

Deepening <strong>the</strong> understanding<br />

• Additional time with <strong>the</strong> warm-up<br />

exercise can provide an opportunity to<br />

develop <strong>fluency</strong> with each of <strong>the</strong> divisors.<br />

• Begin by using just <strong>the</strong> product/divisor<br />

cards 12, 14, 16, 18, 21, 24, 27, 28, 32 and 36.<br />

• Have <strong>the</strong> multiplication chart available<br />

facedown to check answers as needed.<br />

Ma<strong>the</strong>matical capabilities<br />

Reason abstractly and quantitatively.<br />

Construct viable arguments and critique <strong>the</strong><br />

reasoning of o<strong>the</strong>rs.<br />

©R.I.C. Publications<br />

Low Resolution Images<br />

Display Copy<br />

For a dividend of 24, what are possible divisor/quotient pairs?<br />

What are o<strong>the</strong>r dividends in <strong>the</strong> multiplication chart that have<br />

more than one divisor/quotient pair?<br />

Reason abstractly and quantitatively.<br />

Construct viable arguments and critique <strong>the</strong><br />

reasoning of o<strong>the</strong>rs.<br />

55 <strong>Maths</strong> <strong>games</strong> <strong>for</strong> <strong>the</strong> <strong>Australian</strong> <strong>Curriculum</strong> www.ricpublications.com.au<br />

R.I.C. Publications ®

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