Σ (). 4 4 n=D0 O Diverges by the Divergence Test (nth term test). O Convergent Geometric series. O Divergent Geometric series. O Divergent Harmonic series. O Convergent Alternating Harmonic Series. O Convergent p-series. O Divergent p-series. O Convergent by Comparison/Limit Comparison Test. O Divergent by Comparison/Limit Comparision Test. Convergent by Alt. Series Test. Convergent by Ratio/Root Test. O Divergent by Ratio/Root Test.
Σ (). 4 4 n=D0 O Diverges by the Divergence Test (nth term test). O Convergent Geometric series. O Divergent Geometric series. O Divergent Harmonic series. O Convergent Alternating Harmonic Series. O Convergent p-series. O Divergent p-series. O Convergent by Comparison/Limit Comparison Test. O Divergent by Comparison/Limit Comparision Test. Convergent by Alt. Series Test. Convergent by Ratio/Root Test. O Divergent by Ratio/Root Test.
Chapter9: Sequences, Probability And Counting Theory
Section9.4: Series And Their Notations
Problem 10TI: Determine whether the sum of the infinite series is defined. 24+(12)+6+(3)+
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4
n=D0
6.
O Diverges by the Divergence Test (nth term test).
O Convergent Geometric series.
ODivergent Geometric series.
Divergent Harmonic series.
Convergent Alternating Harmonic Series.
Convergent p-series.
O Divergent p-series.
Convergent by Comparison/Limit Comparison Test.
Divergent by Comparison/Limit Comparision Test.
Convergent by Alt. Sertes Test.
Convergent by Ratio/Root Test.
Divergent by Ratio/Root Test.
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