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A geometric sequence is a sequence in the form Where r is a common ratio. If , the sequence is convergent, and has a defined limit. If , the sequence is divergent, and will have an undefined limit. An example of a convergent sequence is which will converge to 0. A geometric series is the sum of a geometric sequence. The sum of the series is equal to If a geometric series is infinite and convergent, the formula will still apply (again, if , the series is convergent), but since we can use the latter formula. For example,

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  • Geometric sequence
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  • A geometric sequence is a sequence in the form Where r is a common ratio. If , the sequence is convergent, and has a defined limit. If , the sequence is divergent, and will have an undefined limit. An example of a convergent sequence is which will converge to 0. A geometric series is the sum of a geometric sequence. The sum of the series is equal to If a geometric series is infinite and convergent, the formula will still apply (again, if , the series is convergent), but since we can use the latter formula. For example,
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abstract
  • A geometric sequence is a sequence in the form Where r is a common ratio. If , the sequence is convergent, and has a defined limit. If , the sequence is divergent, and will have an undefined limit. An example of a convergent sequence is which will converge to 0. A geometric series is the sum of a geometric sequence. The sum of the series is equal to If a geometric series is infinite and convergent, the formula will still apply (again, if , the series is convergent), but since we can use the latter formula. For example,
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