0
Bei dieser Aufgabe wird uns die Wahrscheinlichkeitsdichtefunktion g(u) gegeben aber die Variablentransformation x(u) oder u(x) sind unbekannt.
Hier ist die Aufgabenstellung
Gehen Sie von der Wahrscheinlichkeitsdichte einer uniformen Verteilung aus:![](data:image/png;base64,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)
Zusätzlich ist die Wahrscheinlichkeitsdichte einer exponentiellen Verteilung gegeben:
![](data:image/png;base64,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)
Gesucht ist eine Variablentransformation u(x), die gleichverteilte x-Werte in exponentiell verteilte
u-Werte überführt und dabei die entsprechend integrierten Wahrscheinlichkeitsmaße erhält
Das ist was wir versuchten
![](data:image/png;base64,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)
Vielen Dank fuer eure Hilfe
Hier ist die Aufgabenstellung
Gehen Sie von der Wahrscheinlichkeitsdichte einer uniformen Verteilung aus:
Zusätzlich ist die Wahrscheinlichkeitsdichte einer exponentiellen Verteilung gegeben:
Gesucht ist eine Variablentransformation u(x), die gleichverteilte x-Werte in exponentiell verteilte
u-Werte überführt und dabei die entsprechend integrierten Wahrscheinlichkeitsmaße erhält
Das ist was wir versuchten
Vielen Dank fuer eure Hilfe
Diese Frage melden
gefragt
user5c49ec
Punkte: 10
Punkte: 10