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Day 1 β Recursive Patterns Notes Part 1
Math 1: Unit 3 - Functions Day 1 β Recursive Patterns Notes Part 1
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Warm Up Solve each equation and give a real life example that the equation describes. Be specific and accurate in your description. 1. 7π¦=28 2. π₯ 4 =3
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Recursive Patterns: Sequence β List of numbers where each term is based on the previous term or a combination of previous terms using a set pattern or rule. Recursive Formula β Relates each term of a sequence to the term before. In order to find a sequence in the term, the user must find all prior terms in chronological order.
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NOW β NEXT form β
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Find the Now-Next Formula:
STA RT = 5, NEXT = NOW + 5 Ex 2) 32, 16, 8, 4, 2, . . . Ex 3) 31, 27, 23, 19, β¦β¦
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Ex. 4) Ex. 5) Term Value 1 -52 2 -46 3 -40 4 -34 5 -28 Term Value 1 -3
-12 4 24 5 -48
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Find the next 3 values, graph the results. Then write the now-next.
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Find the next 3 values, graph the results
Find the next 3 values, graph the results. Then write the now-next and graph Ex. 7)
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Find the next 3 values, graph the results
Find the next 3 values, graph the results. Then write the now-next and graph Ex. 8)
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Find the next 3 values, graph the results
Find the next 3 values, graph the results. Then write the now-next and graph Ex. 9)
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Find the next 3 values, graph the results
Find the next 3 values, graph the results. Then write the now-next and graph Ex. 10)
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