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Are arithmetic series convergent or divergent?
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Divergent means that it is infinite and convergent means that it stops.
Does that help?
so do arithmetic series stop?
No.
Divergent is when the series continues to infinity or -infinity, convergent is when it converges upon a certain number, for example: A divergent series: 10,20,30,40... etc... adding 10 each time. A convergent series: 10, 5, 2.5, 1.25... etc... It converges upon a number and will get closer and closer to it but never reach it.
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http://www.vitutor.com/calculus/sequences/convergent_divergent.html This might help
Whoops put no on the wrong one. Divergent keeps going and convergent stops.
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