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Geometric Series Convergence Condition
r<1
Geometric Series Divergence Condition
r>1
Sum of a Geometric Series
a/(1-r)
Divergence Test Divergence Condition
The limit of the series isn’t zero
Divergence Test Inconclusive Condition
The limit of the series is zero
Integral Test Conditions
Function is continuous, positive, decreasing for x greater than or equal to 1
Integral Test Convergence Condition
The integral converges
Integral Test Divergence Condition
The integral diverges
P-series Divergence Condition
p<=1
P-series Convergence Condition
p>1
Comparison Test Convergence Condition
Less than a known convergent series
Comparison Test Divergence Condition
Greater than a known divergent series
Limit Comparison Test Convergence Condition
Limit is 0 and known series converges
Limit Comparison Test Divergence Condition
Limit is infinite and known series diverges
Limit Comparison Test Result Interpretation
Finite positive limit that diverges or converges with known series
Alternating Series Test Convergence Condition
Series is nonincreasing and limit is 0
Ratio/Root Test Convergence Condition
Absolute limit is positive and less than 1
Ratio/Root Test Divergence Condition
Absolute limit is greater than 1
Ratio/Root Test Inconclusive Condition
Absolute limit equals 1