f__kf04 2025-03-25

fo =

\(f_o=k_0\cdot f_0+\ \dots\ +k_{n-1}\cdot f_{n-1}\)

frp =

\(f_{rp}=\dfrac{1}{\dfrac{1}{k_0\cdot f_0}+\ \dots\ +\dfrac{1}{k_{n-1}\cdot f_{n-1}}}\)

fh =

\(f_h=\dfrac{n}{\dfrac{1}{k_0\cdot f_0}+\ \dots\ +\dfrac{1}{k_{n-1}\cdot f_{n-1}}}\)

fm =

\(f_m=\sqrt[n]{k_0\cdot f_0\cdot\ \dots\ \cdot k_{n-1}\cdot f_{n-1}}\)

fsz =

\(f_{sz}=\dfrac{k_0\cdot f_0+\ \dots\ +k_{n-1}\cdot f_{n-1}}{n}\)

fn =

\(f_n=\sqrt{\dfrac{(k_0\cdot f_0)^2+\ \dots\ +(k_{n-1}\cdot f_{n-1})^2}{n}}\)

	k₀ =
	f₀ =


	k₁ =
	f₁ =


	k₂ =
	f₂ =


	k₃ =
	f₃ =


	k₄ =
	f₄ =

☺ ☺ ☺

fo =		\(f_o=k_0\cdot f_0+\ \dots\ +k_{n-1}\cdot f_{n-1}\)
frp =		\(f_{rp}=\dfrac{1}{\dfrac{1}{k_0\cdot f_0}+\ \dots\ +\dfrac{1}{k_{n-1}\cdot f_{n-1}}}\)
fh =		\(f_h=\dfrac{n}{\dfrac{1}{k_0\cdot f_0}+\ \dots\ +\dfrac{1}{k_{n-1}\cdot f_{n-1}}}\)
fm =		\(f_m=\sqrt[n]{k_0\cdot f_0\cdot\ \dots\ \cdot k_{n-1}\cdot f_{n-1}}\)
fsz =		\(f_{sz}=\dfrac{k_0\cdot f_0+\ \dots\ +k_{n-1}\cdot f_{n-1}}{n}\)
fn =		\(f_n=\sqrt{\dfrac{(k_0\cdot f_0)^2+\ \dots\ +(k_{n-1}\cdot f_{n-1})^2}{n}}\)

document.write( SzHuEnSzSz( 'Frekvenciák összege és közepei', 'Sum and means of frequencies' ) );