RIC-0563 Developing algebraic thinking

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PRIMES AND COMPOSITES Teachers notes Prime stack Prime stack involves using all 10 number tiles to create four prime numbers, a 1-, 2-, 3- and 4-digit number. Some solutions are given below. 3 61 409 2857 5 47 601 8923 2 43 709 5861 This activity piggybacks what was done in More primes. Creating five composite numbers, regardless of size, can be accomplished in many ways. In fact, six or seven composite numbers can be created: 4, 9, 27, 30, 51, 68; 4, 6, 8, 9, 27, 30, 51 38 DEVELOPING ALGEBRAIC THINKING www.ricgroup.com.au R.I.C. Publications ® ISBN 978-1-74126-088-5

LOTS OF PRIMES, LOTS OF COMPOSITES Use any 8 number tiles 0 to 9 to create four 2-digit prime numbers. Record your solution below: Find a different solution and record below: Now, use any 8 number tiles 0 to 9 to create four 2-digit composite numbers. Record your solution below: Find a different solution and record below: R.I.C. Publications ® www.ricgroup.com.au DEVELOPING ALGEBRAIC THINKING 39 ISBN 978-1-74126-088-5

LOTS OF PRIMES, LOTS OF COMPOSITES<br />

Use any 8 number tiles 0 to 9 to create four 2-digit prime numbers.<br />

Record your solution below:<br />

Find a different solution and<br />

record below:<br />

Now, use any 8 number tiles 0 to 9 to create four 2-digit composite<br />

numbers.<br />

Record your solution below:<br />

Find a different solution and<br />

record below:<br />

R.I.C. Publications ® www.ricgroup.com.au DEVELOPING ALGEBRAIC THINKING 39<br />

ISBN 978-1-74126-088-5

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