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\nApplying the recursive formula to a geometric sequence\n

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\n\nPublisher:\n\nBrian McLogan\n\n\n
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\n👉 Learn all about recursive sequences. Recursive form is a way of expressing sequences apart from the explicit form. In the recursive form of defining sequences, each term of a sequence is expressed in terms of the preceding term unlike...\n👉 Learn all about recursive sequences. Recursive form is a way of expressing sequences apart from the explicit form. In the recursive form of defining sequences, each term of a sequence is expressed in terms of the preceding term unlike in the explicit form where each term is expressed in terms of the first term. The general form of the recursive arithmetic sequence is given by A_(k+1) = A_k + d, where A_(k+1) is the next term of the sequence, A_k is the current term and d is the common difference. The general form of the recursive geometric sequence is given by A_(k+1) = (A_k)r, where A_(k+1) is the next term of the sequence, A_k is the current term and r is the common ratio. In the recursive form of sequence, it is usually very important to indicate an initial value for the sequence.\n
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Resource Details

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Media Length
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2:38
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Grade
12th - Higher Ed
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Subjects
Math
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Instructional Videos
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Source:
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\nBrian McLogan\n\n
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Date
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2013
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Language
English
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For Teacher Use
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Fine Print: Educational Use
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terms, sequences, geometric, the recursive formula, geometric sequences
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brian mclogan, free math videos, math, mathematics, learn how, recursive sequences, applying the recursive formula to a geometric sequence, applying the recursive formula, applying the recursive formula to a geometric, recursive formula to a geometric, sequence, applying the recursive, recursive, recursive formula for geometric sequence, geometric recursive formula, geometric sequence recursive formula, formula, applying, geometric sequence, function, 3 times, problem, plug, figure, equal, divide
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