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The sum of the series Sigma n=1 dask to infinity 1/(n-1)! is A. 0 B. 1 C. 0.003 D. Infinity?
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The sum of the series Sigma n=1 dask to infinity 1/(n-1)! is A. 0 B. 1...
Explanation:

Series Analysis:
- The given series is Sigma n=1 to infinity 1/(n-1)!

Convergence Test:
- To determine the sum of the series, we need to check if the series converges.
- Since the series involves factorials in the denominator, it is likely that the series converges.

Convergence of the Series:
- As n approaches infinity, 1/(n-1)! approaches 0.
- The terms of the series are decreasing and approaching 0 as n tends to infinity.

Sum of the Series:
- Since the terms of the series approach 0 as n tends to infinity, the sum of the series will also be 0.

Final Answer:
- Therefore, the sum of the series Sigma n=1 to infinity 1/(n-1)! is 0 (Option A).
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The sum of the series Sigma n=1 dask to infinity 1/(n-1)! is A. 0 B. 1 C. 0.003 D. Infinity?
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