Finite Geometric Series
Finite Geometric Series
When we sum a known number of terms in a geometric sequence, we get a finite geometric series. We generate a geometric sequence using the general form:
\[{T}_{n} = a \cdot {r}^{n-1}\]where
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\(n\) is the position of the sequence;
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\({T}_{n}\) is the \(n\)\(^{\text{th}}\) term of the sequence;
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\(a\) is the first term;
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\(r\) is the constant ratio.
This lesson is part of:
Sequences and Series
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