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When does geometric series converge and diverge
Converges when the r fraction in arn is less than 1
or
Diverges when the r fraction in arn is greater than or equal to 1
When does p-series converge or diverge
Converges when the exponent of the n in 1/n is greater than 1
or
Diverges when the exponent of the n in 1/n is less than or equal 1
When does integral test converge or diverge
If the integral of the series function exists, then the series converges
or
If the integral of the series function doesn’t exists, then the series diverges
When does divergence test converge or diverge
If the limit as n goes to infinity produces any number other than 0, then the series diverges
or
If the limit as n goes to infinity produces 0, then the series converges
When does limit comparison test converge or diverge
If bn converges, then an (the series) converges
or
If bn diverges, then an (the series) diverges
How do you find the convergence point for geometric series’s
you use this formula

What 2 different functions are an and bn used for
Alternating sequences an=(-1)nbn
and
Limit comparison test L=(an)/(bn)