Hey all some help with the following proof would be appreciated:

Let L = limit from k to infinity of x-sub-k

If x-sub-k from k=0 to infinity is decreasing, then x-sub-k >= L for all k >= 0

Thanks a bunch!

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- April 28th 2011, 03:44 PMjstarks44444Convergent sequences, limits proof
Hey all some help with the following proof would be appreciated:

Let L = limit from k to infinity of x-sub-k

If x-sub-k from k=0 to infinity is decreasing, then x-sub-k >= L for all k >= 0

Thanks a bunch! - April 29th 2011, 03:52 AMFernandoRevilla
If for some , choose

and you'll get a contradiction.