table de la loi de student


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PDF Table de distibution ( loi Student)

A4-Table de distribution de T (loi de Student) α = P(T>t) v = nombre de degrés de liberté f (t) α/2 a/2 α 090 080 070 060 050

PDF Table de la loi de Student

La table qui apparaıt `a la page suivante nous donne certains quantiles de la loi de Student Voici quelques exemples illustratifs Exemple 1

PDF Table de la loi de Student

Table de la loi de Student α 0 900 0 950 0 975 0 990 0 995 1 3 0777 6 3138 12 7062 31 8205 63 6567 2 1 8856 2 9200 4 3027 6 9646 9 9248 3 1 6377 2 3534 

PDF Table de la loi de Student

Table de la loi de Student Valeurs de T ayant la probabilitée P d' etre déepasséees en valeur absolue t -t f(t) 0 - P 2 - P 2 - P 2 - P 2 / P = 

PDF TABLE DE LA LOI DE STUDENT

TABLE DE LA LOI DE STUDENT n\α 90 80 70 60 50 40 30 20 10 5 2 1 1 0 1584 0 3249 0 5095 0 7265 1 0000 1 3764 1 9626 3 0777 

PDF Table loi de STUDENT

Page 1 LOI de STUDENT

PDF TABLES DE PROBABILITةS ET STATISTIQUE

table donne pour α fixé la valeur t1¡αك2 telle que بطT t1¡αك2ظ α Ainsi t1¡αك2 est le quantile d'ordre 1¡αك2 de la loi de Student `a ν degrés de liberté

PDF TABLES STATISTIQUES Loi binomiale Loi normale Loi de Student

Loi de Student Loi du khi-deux Loi de Fisher Page 2 Page 3 Page 4 Exemple : F(-137) = 1 - F(137) =1 - 09147 = 00853 1 Page 5 Table de la loi de 

PDF Tables statistiques

Annexes : tables statistiques Page 5 Table de la Loi de Student Fractiles de la loi de Student à ν degrés de liberté Probabilité P de trouver une valeur

  • Comment lire la table de t Student ?

    degrés de liberté entre l'abscisse t = 1.10 et l'abscisse t = 3.25.
    La table nous dit que la surface `a gauche de 3.25 est 0.995 et que la surface `a gauche de 1.10 est 0.85.
    La surface recherchée est donc 0.995 - 0.850 = 0.145.

  • Si le signe de Z est positif cela signifie que l'on se situe à 2.5 σ à droite de la moyenne.
    Si on lit la valeur sur la table correspondant à 2.5 sur la deuxième page, on trouvera une probabilité de 0.9938.
    La valeur de 0.9938 correspond à la probabilité associée à toutes les valeurs inférieures à 25.

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