discuss the convergence of Xn = root 6Xn where X1=1
\[x_{n} =\sqrt{6x_n} where x_1=1\]
@dan815 any clue?
no sorry i dont even get the question
@ganeshie8
oh ok,noprobs
@BSwan
i think there is a typo, xn=sqrt 6xn does not seem to be right x1=sqrt 6 x1=sqrt 6 \(\neq\) plz rewrite the formula and make sure to type the correct one :)
it is correct
well then sorry i cant help :)
well,no probs
@SithsAndGiggles
@SolomonZelman
@amistre64 @Hero
I have to agree with @BSwan, if this is supposed to be a recursive sequence, it should say something like \[x_{n-1}=\sqrt{6x_n}\] or \[x_{n}=\sqrt{6x_{n-1}}\]
:( its not like that in question paper
can you send a link/screenshot/pic of the question?
okay
@amistre64
yeah, thats on odd question. the pictures too fuzzy but it looks like what youve posted in general so .... just going off of whats there (xn) = sqrt(6xn) (xn)^2 - 6(xn) = 0 if x1=1 we have a false statement still doesnt make alot of sense yet. any examples in your material?
i was thinking of something like this xn=6 xD so its constant that would be converge , but x1 make a contradiction to me lol
i only hv questions -.- i was absent during this whole class,so am having to study it here as the teachers say they wont be teaching it again for me
wow ! and u cant ask them anything ??
appearntly i cant,they insult us in front of other teachers if i go n ask,its not realy a good idea to ask these A-holes :P
haha lolz xD will i think ur smart :)
you think? am honored? :D
yep :)
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