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3.04 Arithmetic progressions - calculator assumed

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Outcomes

3.2.1

use recursion to generate an arithmetic sequence

3.2.2

display the terms of an arithmetic sequence in both tabular and graphical form and demonstrate that arithmetic sequences can be used to model linear growth and decay in discrete situations

3.2.3

deduce a rule for the nth term of a particular arithmetic sequence from the pattern of the terms in an arithmetic sequence, and use this rule to make predictions

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