Moment of Inertia - Thick-walled Cylinder ( $I_{x}, I_{y}, ρ$ $I_x, I_y, rho$ )

Last modified by

on

Jul 24, 2020, 6:28:07 PM

Created by

on

Jul 6, 2016, 1:45:00 PM

I_{z} = \frac{π \cdot ρ \cdot h}{12} (3 (r_{2}^{4} - r_{1}^{4}) + h^{2} (r_{2}^{2} - r_{1}^{2}))

$I_z = (pi* rho * h )/12(3( r_2 ^4- r_1 ^4)+ h ^2( r_2 ^2- r_1 ^2))$

(r_{1}) Inner radius

$(r_1)"Inner radius"$

(r_{2}) Outer radius

$(r_2)"Outer radius"$

(h) Height

$(h)"Height"$

(ρ) Density

$(rho)"Density"$

References

This equation, Moment of Inertia - Thick-walled Cylinder (

I_{x}, I_{y}, ρ

$I_x, I_y, rho$ ), references 1 page

•

π

$pi$ by MichaelBartmess

This equation, Moment of Inertia - Thick-walled Cylinder (

I_{x}, I_{y}, ρ

$I_x, I_y, rho$ ), is used in 1 page

• Moments of Inertia Collection by EmilyB

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