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Published byCharles Mills Modified over 8 years ago
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+ 8.4 – Geometric Sequences
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+ Geometric Sequences A sequence is a sequence in which each term after the first is found by the previous term by a constant called the common ratio. geometric multiplying
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+ Find the first four terms of the geometric sequence with the given first term and common ratio. 1.
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+ Find the first four terms of the geometric sequence with the given first term and common ratio. 2.
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+ Explicit Formula Formula for the nth term of a geometric sequence:
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+ Find the specified term of the geometric sequence with the given first term and common ratio. 3.
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+ Find the specified term of the geometric sequence with the given first term and common ratio. 4.
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+ Common Ratio To find the common ratio, divide any term by its previous term: We can then use this common ratio and the explicit formula for geometric sequences to find terms in the sequence.
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+ Find the specified term of each geometric sequence. 5.
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+ Find the specified term of each geometric sequence. 6.
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+ Find the specified term of each geometric sequence. 7.
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+ State whether the sequence is arithmetic or geometric and then find the specified term. 8.
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+ State whether the sequence is arithmetic or geometric and then find the specified term. 9.
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+ State whether the sequence is arithmetic or geometric and then find the specified term. 10.
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