Year 9 - Maths
Problem solving with non-linear relationships
Non-linear relationships
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This pupil-friendly study guide includes a unit summary, clear notes, common mistakes, and quick questions with answers.
Year 9 - Maths
Non-linear relationships
In this unit we explore geometric and special number sequences like the Fibonacci sequence. We develop strategies to recognise types of sequence and continue them.
You will learn to use your knowledge of non-linear relationships to solve problems.
If you can spot a sequence, it is possible to predict behaviour. By predicting future behaviour, you can plan how to react.
A geometric sequence is a sequence with a constant multiplicative relationship between successive terms. Use this word when showing your method, then check your final answer is reasonable.
Mistake: If you combine two sequences of the same type the resulting sequence will still be that type. Correction: Adding corresponding terms of two sequences will be good preparation for future units but it also a way to explore what sequences can be generated by combining other sequences.
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