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mayetta
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passando all'argomento serie di potenze:

somma (da n=0 a +inf) di nxe^(n(x^(2)-x))

determinare insieme di convergenza puntuale e discuterne la convergenza uniforme

02-07-2007 13:46
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ak47
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Originally posted by mayetta

somma (da n=0 a +inf) di nxe^(n(x^(2)-x))


Stronzetta sta serie....l'ho sempre saltata appositamente.. :-D


Comuqnue, si potrebbe vedere come n (xe^(x^2-x))^n e quindi il raggio è sqrtn(n)=1/1

oppure ho detto una ca:zzz:ata ??

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02-07-2007 14:08
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mayetta
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mmmh non mi convince molto... mi sa che non è giusto dire che:

nxe^(n(x^(2)-x)) = n (xe^(x^2-x))^n

perché così avresti anche la x elevata ad n e non è corretto... o sbaglio io?

02-07-2007 14:14
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mayetta
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oltretutto in "an" (n pedice) non dovrebbe occorrere la x, cosa che invece accade in

n (xe^(x^2-x))^n

02-07-2007 14:18
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ak47
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mmmm....io ho azzardato,
comunque l'equivalenza nxe^(n(x^(2)-x)) = n (xe^(x^2-x))^n
è corretta perchè (e^x)^y = e^(xy)

quindi t^n sarebbe uguale a (xe^(x^2-x))^n, è possibile?

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02-07-2007 14:23
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ak47
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Originally posted by mayetta
oltretutto in "an" (n pedice) non dovrebbe occorrere la x, cosa che invece accade in

n (xe^(x^2-x))^n


Esatto infatti an sarebbe solo la n

mi puzza anche a me ma nn vedo alternative

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02-07-2007 14:24
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mayetta
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giuro che non lo so :D

nessun altro ha voglia di intervenire? qualche anima pia??? :)

02-07-2007 14:25
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mayetta
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comunque se l'equivalenza che dici tu vale hai ragione, il raggio di convergenza vale 1, quindi si avrebbe convergenza in (-1,1) e non convergenza e in (-inf, -1) e (1, +inf).

controllando gli estremi ho che per x=-1 non converge (-inf) e per x=1 non converge (+inf).

e la convergenza uniforme la avrei per insiemi [-k,k] dove 0<k<1

è giusto?

02-07-2007 14:35
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ak47
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Si esatto, se n corrisponde ad an(pedice n) è corretta la convergenza puntuale e uniforme che hai detto tu....
sicuramente l'equivalenza è giusta, prova con i numeri (proprietà delle potenze) ;)

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02-07-2007 14:41
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mayetta
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quello che non mi quadra è che una delle proprietà delle potenze dice che (ab)^n equivale ad a^(n)b^(n)...

non ci capisco più niente :D

in ogni caso: ci guardiamo altri esercizi?

02-07-2007 14:50
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ak47
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Originally posted by mayetta
quello che non mi quadra è che una delle proprietà delle potenze dice che (ab)^n equivale ad a^(n)b^(n)...


Arg...ci ho pensato ieri sera, secondo me si potrebbe portare fuori quella x dalla serie proprio come si faceva per la serie geometrica....

dai passiamo ad altro.... tipo come si trova la soluzione particolare nelle eq differenziali?

Esempio y'' + y'=x^2 -1

ok che y(x)=c1+c2e^-x +Y(x)(slz particolare)

bhe come trovo Y(x)? ogni volta cambia :S

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Last edited by ak47 on 03-07-2007 at 09:17

02-07-2007 14:59
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mayetta
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hai pm!

02-07-2007 15:07
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mayetta
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ecco io non ho ancora capito come faccio a scegliere il metodo...

in questo caso applichiamo il metodo di variazione delle costanti arbitrarie???

03-07-2007 00:21
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