Shafting

$S_s=\frac{T_c}{J}

$Z=\frac{π}{32}(D³)

$Z=\frac{π}{32D_o}(D⁴-d⁴)

$J=\frac{\pi}{32}D^4

$J=\frac{\pi}{32}(D_o^4-D_i^4)

$S_s=\frac{16T}{\pi D^3}

$S_s=\frac{16TD_o}{\pi (D_o^4-D_i^4)}

$S_s=\frac{16TD_i}{\pi (D_o^4-D_i^4)}

$Z_p=\frac{π}{16}D^3

$P=2πTN

$P=\frac{NT}{9.549x10^6}

$P=\frac{NT}{63025}

$P=\frac{ND^3}{80}

$P=\frac{ND^3}{53.5}

$P=\frac{ND^3}{38}

$\theta=\frac{TL}{JG}$

TaLong ni Janno Gibbs

$\theta=\frac{2S_sL}{GD}$

$S_s=\frac{G \theta D}{2L} $

GOD2Long

$G=12x10^6 psi

$S_s=\frac{8T}{πd^2D_bn}

$S_c=\frac{2T}{dtD_bn}

$Ss=\frac{16}{πD^3}\sqrt{M^2+T^2}

$S_T=\frac{16}{πD^3}\left(M+\sqrt{M^2+T^2}\right)

$M_e=\frac{1}{2}\left(M+\sqrt{M^2+T^2}\right)

$T_e=\sqrt{M^2+T^2}

$L=8.95\sqrt[3]{D^2}

$L=5.2\sqrt[3]{D^2}

$D=0.29\sqrt[4]{T}$

$D=4.6\sqrt[4]{\frac{P}{N}}

$S_s=\frac{F}{WL}=\frac{2T}{WLD}$
$S_s=\frac{2T}{AD}

$S_c=\frac{4T}{tLD}

$T=F\left(\frac{D}{2}\right)$

$F=\frac{2T}{D}

$W=\frac{1}{4}D

$S=\frac{2T}{AD}