Introduction to Sequences

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K A2D0f172q DKXuitPav 1SBo4fktywNaXroew F zAflRlm GrditgqhwtvsT K wMyaSdOeT gw9ijtIhN LIknYfTitnbi6tRe2 ZA4lrgueBbTr1aE by Kuta Software LLCKuta Software - Infinite Algebra 2Name___________________________________ Period____Date________________Introducti on to SequencesFind the next three terms in each ) 1, 3, 9, 27, 81, ...2) 9, 109, 209, 309, 409, ...3) 0, 3, 8, 15, 24, ...4) 12, 12, 38, 14, 532, ...5) 4, 16, 36, 64, 100, ...6) 14, 34, 54, 74, 94, ...7) 5, 52, 54, 58, 516, ...8) 9, 101, 999, 10001, 99999.

Write the recursive formula for each sequence. 35) 2, 4, 7, 11 , 16 , ... 36) 15 , 215 , 415 , 615 , 815 , ...-2-©x 6290 61M2X fK cu4t Paj QS3o 2fkt XwoaOrpe N YL1LzCt. Y 6 wAWlslA wruiPg xhtOs9 3rSeIsoe4rIv Ye0d L.I i 9MOavd Jex AwdiztFhP uIGnvf Si0ngi ot Wes KAYlGgre Kbkr 6av B2U. ... Introduction to Sequences Author: Mike Created Date: 7/19 ...

  Sequence, Recursive