Distribusi F

Fisher-Snedecor

Fungsi distribusi kumulatif
Parameter	$d_{1}>0,\ d_{2}>0$ derajat kebebasan
Dukungan	$x\in [0,+\infty )\!$
	${\frac {\sqrt {\frac {(d_{1}\,x)^{d_{1}}\,\,d_{2}^{d_{2}}}{(d_{1}\,x+d_{2})^{d_{1}+d_{2}}}}}{x\,\mathrm {B} \!\left({\frac {d_{1}}{2}},{\frac {d_{2}}{2}}\right)}}\!$
CDF	$I_{\frac {d_{1}x}{d_{1}x+d_{2}}}(d_{1}/2,d_{2}/2)\!$
Mean	${\frac {d_{2}}{d_{2}-2}}\!$ untuk $d_{2}>2$
Modus	${\frac {d_{1}-2}{d_{1}}}\;{\frac {d_{2}}{d_{2}+2}}\!$ for $d_{1}>2$
	${\frac {2\,d_{2}^{2}\,(d_{1}+d_{2}-2)}{d_{1}(d_{2}-2)^{2}(d_{2}-4)}}\!$ for $d_{2}>4$
Skewness	${\frac {(2d_{1}+d_{2}-2){\sqrt {8(d_{2}-4)}}}{(d_{2}-6){\sqrt {d_{1}(d_{1}+d_{2}-2)}}}}\!$ untuk $d_{2}>6$
Ex. kurtosis	lihat teks
MGF	tidak ada, momen mentah tidak terdefinisi
CF	lihat teks

Dalam teori probabilitas dan statistika, distribusi F merupakan distribusi probabilitas kontinyu. Distribusi F juga dikenal dengan sebutan distribusi F Snedecor atau distribusi Fisher-Snedecor (setelah R.A. Fisher dan George W. Snedecor). Distribusi F seringkali digunakan dalam pengujian statistika, antara lain analisis varians dan analisis regresi.

Pranala luar

• Table of critical values of the F-distribution
• Earliest Uses of Some of the Words of Mathematics: entry on F-distribution contains a brief history