C__C04 2025-03-25

Co = Cp =

\(C_o=C_0+\ \dots\ +C_{n-1}\)

Crp = Cs =

\(C_{rp}=\dfrac{1}{\dfrac{1}{C_0}+\ \dots\ +\dfrac{1}{C_{n-1}}}\)

Ch =

\(C_h=\dfrac{n}{\dfrac{1}{C_0}+\ \dots\ +\dfrac{1}{C_{n-1}}}\)

Cm =

\(C_m=\sqrt[n]{C_0\cdot\ \dots\ \cdot C_{n-1}}\)

Csz =

\(C_{sz}=\dfrac{C_0+\ \dots\ +C_{n-1}}{n}\)

Cn =

\(C_n=\sqrt{\dfrac{{C_0}^2+\ \dots\ +{C_{n-1}}^2}{n}}\)


	C₀ =
	C₁ =	←C₀,Cp
	C₂ =
	C₃ =
	C₄ =
☺ ☺ ☺

Co = Cp =		\(C_o=C_0+\ \dots\ +C_{n-1}\)
Crp = Cs =		\(C_{rp}=\dfrac{1}{\dfrac{1}{C_0}+\ \dots\ +\dfrac{1}{C_{n-1}}}\)
Ch =		\(C_h=\dfrac{n}{\dfrac{1}{C_0}+\ \dots\ +\dfrac{1}{C_{n-1}}}\)
Cm =		\(C_m=\sqrt[n]{C_0\cdot\ \dots\ \cdot C_{n-1}}\)
Csz =		\(C_{sz}=\dfrac{C_0+\ \dots\ +C_{n-1}}{n}\)
Cn =		\(C_n=\sqrt{\dfrac{{C_0}^2+\ \dots\ +{C_{n-1}}^2}{n}}\)

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