N b Dashboard The following equation has been developed for the evaluation of the moment of...

 

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N b Dashboard The following equation has been developed for the evaluation of the moment of Inertia of a body about an axis Tarts that is a distant h from its centre of gravity:T= 2n₁ = 2π Mhg kc is the radius of gyration of the moment of inertia about the centre of gravity. The figure shows a thin body made of the a rectangular shape (base b and height = 1.2m) and disk of radius r both manufactured from the same material. The body can oscillate about the xx and zz axes respectively. Events My Courses Note: return final results as decimal with at least 3 decimal places e.g write 0.0574 and not 57.4 * 10-³ Coordinates of the centre of gravity in the (x, y, z) system of coordinates: (x = = m) The moment of Inertia about the xx-axis: Izz = This course mm • The moment of Inertia about the yy-axis: Iyy = • The moment of Inertia about the zz axis: Izz zz-axis: T₂ = s as well as the length of a simple pendulum oscillating at the same with the same frequency 1₂ = hg m 4 m m¹ and the period of oscillation about the xx-axis T₂ m' s as well as the same frequency fz = m, y= m² and the period of oscillation about the • The moment of Inertia about an axis that is parallel to za passing through the centre of gravity Izz G = and the associated radius of inertia kaz G = • The moment of Inertia about an axis that is parallel to zz passing through the centre of gravity Izz G = and the associated radius of inertia kzz G = m, 2= m 2 = N b Dashboard The following equation has been developed for the evaluation of the moment of Inertia of a body about an axis Tarts that is a distant h from its centre of gravity:T= 2n₁ = 2π Mhg kc is the radius of gyration of the moment of inertia about the centre of gravity. The figure shows a thin body made of the a rectangular shape (base b and height = 1.2m) and disk of radius r both manufactured from the same material. The body can oscillate about the xx and zz axes respectively. Events My Courses Note: return final results as decimal with at least 3 decimal places e.g write 0.0574 and not 57.4 * 10-³ Coordinates of the centre of gravity in the (x, y, z) system of coordinates: (x = = m) The moment of Inertia about the xx-axis: Izz = This course mm • The moment of Inertia about the yy-axis: Iyy = • The moment of Inertia about the zz axis: Izz zz-axis: T₂ = s as well as the length of a simple pendulum oscillating at the same with the same frequency 1₂ = hg m 4 m m¹ and the period of oscillation about the xx-axis T₂ m' s as well as the same frequency fz = m, y= m² and the period of oscillation about the • The moment of Inertia about an axis that is parallel to za passing through the centre of gravity Izz G = and the associated radius of inertia kaz G = • The moment of Inertia about an axis that is parallel to zz passing through the centre of gravity Izz G = and the associated radius of inertia kzz G = m, 2= m 2 =

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