sieben Sie Folge an , die .. 1) ... beschränkt sind , aber nicht konvergieren 2) ... konvergieren , aber nicht monoton steigend sind 3) ... Nulfolgen sind , deren Summen aber nicht konvergieren 4) ... weder nach oben noch nach unten beschränkt sind * I think this is the right translation but I am not sure :- Give an example of each of the following kinds of series : 1. bounded but divergent 2. convergent and not increasing 3. zero sequences, their sums diverge 4. are neither bounded above ( inceasing ), or below ( decreasing )
OK so if I'm right, you used German on the top. Well let me help with your question in my next post...
Let me see here... A bounded series that is not divergent? Maybe this one: (1, 0, 1, 0) Did this help? OK next up...
I believe the correct translation was 'set', by the way.
A convergent set can be any set that adds up to a limit. For example, you could say 1/2 + 1/2 + 1/2 + 1/2 = 4. I think you might be confused with the language I'm using, if not could you reply?
Sorry, I do not speak English well. But I'm trying to understand you .. there is no problem if you continue in english language
OK sorry my internet keeps going down. Now where was I...
No problem :)
-1/2 - - -1/2 - -1/2 - -1/2 = So ein gutes Beispiel für eine konvergente und einem, der nicht zusätzlich in es wäre, die gleiche Sache nur wie -1/2 sein 4.
OK I am sincerely sorry about that I have a glitch translator so I am going to continue in English. Anyways, a convergent sequence that is not directly addition could me (-1/2 - -1/2 - -1/2 - -1/2 - -1/2) = 4
OK a zero sequence whose sum diverges could be...
I'm sorry but I couldn't find anything on that and I do not remember anything about divergent zero sequences, but I will help with the rest of your problem.
OK this one should be fairly easy neither bounded nor below because there is a sequence known as pi whose digits are completely random and neither increase nor decrease constantly: (3, 1, 4, 1, 5, 9, 2, 6, 5)
I hope this helps Rama94 and I hope you have a great time! :)
Certainly, your answers helped me to understand the issue more .. Thank you very much :) I hope you have a great time too :)
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