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Area Moment of Inertia_y_Centroid - Triangle (Rt. Angle Right)

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Last modified by

MichaelBartmess

on

Jul 24, 2020, 6:28:07 PM

Created by

MichaelBartmess

on

Apr 23, 2014, 5:29:26 PM

I_{y_{C}} = \frac{b^{3} \cdot h}{36}

$I_(y_C) = ( b ^3 * h ) / 36$

Base

$"Base"$

Height

$"Height"$

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73e99dab-3f8a-11e3-83ad-bc764e049c3d

This equation computes the y-component of the Area Moment of Inertia about the Centroid for a right triangle with right angle on right of the base.

The Area Moment of Inertia (I), also called the second moment of area, polar moment of inertia or second area moment, represents how area is distributed around the center of mass. The Area Moment of Inertia has units of length to the fourth power.

/attachments/73e99dab-3f8a-11e3-83ad-bc764e049c3d/AreaMomentofInertiayCentroidTriangleRtAngleRight-illustration.png

This equation, Area Moment of Inertia_y_Centroid - Triangle (Rt. Angle Right), is used in 1 page

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• Area Moment of Inertia_Centroid - Triangle (Rt. Angle Right) by MichaelBartmess

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AreaMomentofInertiayCentroidTriangleRtAngleRight-illustration.png

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