Dr. F.C. Turner

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Dr. F.C. Turner - [USERPAGE|USERTALK] - dd MM yyyy hh:mm (CE[S]T)

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${\bar {x}}-3s=$

$\mu -3\sigma =$

${\Sigma {y}-{n\cdot \Sigma {xy}-\Sigma {x}\cdot \Sigma {y} \over n\cdot \Sigma {x^{2}}-(\Sigma {x})^{2}}\cdot \Sigma {x} \over n}$

${-3,5\cdot MAD \over 0,6745}+m=$ ${3,5\cdot MAD \over 0,6745}+m=$

$m=$

$MAD=m_{|\Sigma {x}-\Sigma {m}|}=$

$x_{max}=$

$x_{min}=$

$\Sigma {x}=$

$(\Sigma {x})^{2}=$

$\Sigma {y}=$

$(\Sigma {y})^{2}=$

$\Sigma {x^{2}}=$

$\Sigma {y^{2}}=$

$\Sigma {xy}=$

$(\Sigma {xy})^{2}=$

$a={n\cdot \Sigma {xy}-\Sigma {x}\cdot \Sigma {y} \over n\cdot \Sigma {x^{2}}-(\Sigma {x})^{2}}=$

$b={\Sigma {y}-a\cdot \Sigma {x} \over n}=$

$R={n\cdot \Sigma {xy}-\Sigma {x}\cdot \Sigma {y} \over {\sqrt {(n\cdot \Sigma {x^{2}}-(\Sigma {x})^{2})\cdot (n\cdot \Sigma {y^{2}}-(\Sigma {y})^{2})}}}=$

${\Sigma |x-\mu | \over N}=$

${\Sigma |x-{\bar {x}}| \over n}=$

$R^{2}=$3

${\bar {x}}=\mu =$

$y=mx+b$

${\Sigma {|x-{\bar {x}}|}}$

$s=$

$m_{i_{min}}={{0,6745(y_{min}-mediaan)} \over MAD}=$

$m_{i_{max}}={{0,6745(y_{max}-mediaan)} \over MAD}=$

$SE_{\bar {x}}={\sqrt {s^{2} \over n}}=$

$SE_{\bar {x}}={\sqrt {\sigma ^{2} \over n}}=$

${\Sigma {(x-{\bar {x}}})^{2}}=$

${\bar {y}}=$

${\hat {y}}=$

${\tilde {y}}=$