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Solved Problems on Introduction to Sequences

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Solved Problems on Introduction to Sequences by Mika Seppälä Sequences Definition A sequence ( a n )=( a 1, a 2, a 3, … ) is a rule that assigns number a n to every positive integer n.

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Solved Problems on Introduction to Sequences by Mika Seppälä 1 SEQUENCES (3., 3.1, 3.14, 3.141, 3.1415,…) 2 3 Find the general rule defining the following sequences.

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Solved Problems on Introduction to Sequences by Mika Seppälä 4 SEQUENCES Let n be a positive integer. Define the sequence ( s k ) by Let n = 3, compute ( s k ).

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Solved Problems on Introduction to Sequences by Mika Seppälä 1 SEQUENCES Solution The denominators are Answer The general n th term is. 1, 2, 6, 24,… = 1, 21, 321, 4321,…

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Solved Problems on Introduction to Sequences by Mika Seppälä 2 SEQUENCES Solution Remember Answer (3., 3.1, 3.14, 3.141, 3.1415,…) The general n th term is n first numbers in the decimal point expansion of

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Solved Problems on Introduction to Sequences by Mika Seppälä 3 SEQUENCES Solution Clearly Answer for some f. f(1) = 1, f(2) = 2 2,f(3) = 9 = 3 2,f(4) = 16 = 4 2.

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Solved Problems on Introduction to Sequences by Mika Seppälä 4 SEQUENCES Let n be a positive integer. Define the sequence ( s k ) by Let n = 3, compute ( s k ).

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Solved Problems on Introduction to Sequences by Mika Seppälä 4 SEQUENCES Solution Answer

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