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G-21
Erstes Quartil: Q1, Median: med, drittes Quartil: Q3
11(STAT) 5(MinMax) 3 bis 5 (Wenn die statistische
Rechenoperation mit einer Variablen gewählt wurde)
Regressionskoeffizienten: A, B, Korrelationskoeffizient: r, Schätzwerte:
m, n
11(STAT) 5(Reg) 1 bis 5
Regressionskoeffizienten für quadratische Regression: A, B, C,
Schätzwerte: m1, m2, n
11(STAT) 5(Reg) 1 bis 6
Beachten Sie die Tabelle für Regressionsformeln am Anfang dieses
Abschnitts in dieser Bedienungsanleitung.
m, m1, m2 und n sind keine Variablen. Es handelt sich um Befehle mit einem
Argument unmittelbar davor. Siehe „Schätzwerte berechnen“ für weitere
Informationen.
Geben Sie die Daten x = {1, 2, 2, 3, 3, 3, 4, 4, 5} für eine einzelne
Variable ein, verwenden Sie dabei die FREQ-Spalte, um die Anzahl
der Wiederholungen für jedes Element anzugeben ({xn; freqn} =
{1;1, 2;2, 3;3, 4;2, 5;1}), und berechnen Sie den Mittelwert und die
Gesamtheits-Standardabweichung.
1N(SETUP)c3(STAT)1(EIN)
N2(STAT)1(1-VAR)
1 = 2 = 3 = 4 = 5 =ce
1 = 2 = 3 = 2 =
A11(STAT)4(Var)2(o)=
A11(STAT)4(Var)3(σx)=
Ergebnisse: Mittelwert: 3
Gesamtheits-Standardabweichung: 1,154700538
Berechnen Sie die Korrelationskoeffizienten für die lineare und
logarithmische Regression für folgende gepaarte Variablendaten
und die Regressionsformel für die stärkste Korrelation: (x, y) =
(20, 3150), (110, 7310), (200, 8800), (290, 9310). Spezifizieren Sie
„Fix 3“ (3 Dezimalstellen) für die Ergebnisse.
1N(SETUP)c3(STAT)2(AUS)
1N(SETUP)6(Fix)3
N2(STAT)2(A+BX)
20 = 110 = 200 = 290 =ce
3150 = 7310 =8800 = 9310=
A11(STAT)5(Reg)3(r)=
A11(STAT)1(Type)4(In X)
A11(STAT)5(Reg)3(r)=
A11(STAT)5(Reg)1(A)=
22
STATSTAT
33
STAT FIX
STAT FIX
22


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