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MATEMATİKSEL İSTATİSTİK
FORMÜLLERİ
=
Olasılık hesabı=
p>
Kesikli: &nbs=
p;
=
Sürekli: =
; =
=
Dağılım fonksiyonu:
=
=
=
Dağılım
fonksiyonlarının özellikleri
1. Bütün x̵=
7;ler
için,0£F(x)£1.=
p>
2. F(-¥)=3D0; F(¥)=3D1.
3. F
monoton artan bir fonksiyondur. X kesikli olduğunda basamak
görüntüsü sergiler.
4. F(b)-F(a)=3DP(a =
£ X £ b)
Yoğunluk fonksiyonu:
=
=
olduğundan:
=
a)
=
b) f(x) > 0 bütün x.
Olasılık
fonksiyonu:
=
a)
=
b)
=
Ortak
Yoğunluk:  =
;
=
=
Ortak Dağılımların
Özellikleri
1. Kesikli X ve Y, =
=
and
=
.
2. Sürekli X ve Y,
=
and
=
.
Ortak Dağılım fonksiyonu (süre=
kli
için):
P(X=
£x,Y=
span>£y)=3D=
F(x,y)
F(x,y)=3D
=
Marjinal Olasılık
Dağılımları:
(a) =
X ve Y kesikli ise,
=
(b) =
X ve Y sürekli ise,
=
Bağımsızlık kuralı:
=
f(x,y) =3D g(x).h(y)
g(x) ve h(y) X ve Y’nin marjinal
olasılık fonksiyonlarıdır.
F(x,y) =3D G(x).H(y)
G(x) ve H(y) X ve Y’nin marjinal
dağılım fonksiyonlarıdır.
Koşullu
Dağılımlar:
=
=
=
=
Beklenen değer:
=
=
Ortak olasılık yoğunluk
fonksiyonları ile,
=
=
h(X) X’in bir fonksiyonu iken,<=
/span>
=
.
=
.
H(X,Y) X ve Y’nin bir fonksiyonu iken,
=
=
Beklenen Değerin Özellikleri
1. c bir sabit iken, =
&nb=
sp;
E(c) =3D c.
2.
=
3. a
ve b sabit iken =
=
.
4. E[c1X1+c2X2+
…+cnXn]=3Dc1 E[ X1 ] +c2 E[X2]
+ …+cn E[Xn]
5. X ve Y sonlu ortalamaya
sahip bağımsız tesadüfi değişkenler ise:=
=
6. E[g(X)] =3D åi³1 g(xi) f(xi)=
Koşullu
Beklenen Değer:
=
Y’nin koşullu beklenen değeri
X’in bir fonksiyonudur:
=
Bu durumda:
=
=
=
=3DE(Y)
Dolayısıyla
=
Varya=
ns: &=
nbsp; &nbs=
p; =
=
=
Varyansın Özellikleri
1.
=
2.
=
3.
=
4.
=
5. Sonlu varyansa sahip X ve Y
bağımsız tesadüfi değişkenler ise<=
/span>
=
=
Standart Sapma:&nb=
sp;
=
Yaklaşık Değerler: Y=3Dg(X) is=
e
·=
; =
=
·=
; =
=
Z=3Dg(X,Y) ise
·=
; =
E[g(X,Y)]
=
·=
; =
=
Kovaryans: &n=
bsp;  =
;
=
=
=
Kovaryansın Özellikle=
ri
·
=
·
X ve Y bağımsız ise
=
·
=
·=
; =
=
Korelasyon katsayısı (Pearson Ç.M=
.):
=
Moment ve Moment Çıkartan Fonksiyon
X’in n.inci momenti : =
E(Xn)
M.Ç.F. (|t|<1 iken) : =
Mx(t)=3DE(ext)=
=3Dåextf(x) &=
nbsp; (kesikli
için)
=
Moment çıkartan fonksiyonun
kullanımı
·=
; =
Momen=
tlerin
elde edilmesini sağlar,
·=
; =
Olas&=
#305;lık
fonksiyonunun tanımlanmasını sağlar.<=
/p>
Moment Ç.F.’un özellikleri:
1. a ve b sabitler iken,
=
2. X=
ve Y bağımsız tesadüfi
değişkenler ise,
=
Çarpım Moment: E[XrY=
s]=3Dååxrysf(x,y)
E[U(X)V(Y)]=3DE[U(X)]E[V(Y)]
Değişken Değiştirme Tekniğ=
;i:
Y=3Dg(X) ise dolayısıyla X=3Dg-1(Y)
=
X=3Dg(U,V) ve Y=3Dh(U,V) ise
=
=
=
Dağılım Fonksiyonu tekniği:
=
&nb=
sp; H(y)=3DF[g-1(Y)] &=
nbsp; g(y)
monoton artan ise
=
&nb=
sp; H(y)=3D1-F[g-1(Y)] =
g(y)
monoton azalan ise
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