Moment of inertia of truncated cone

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**moment of inertia**of the triangle about the point O is `I = M*r^2` , where r is the distance of the center of mass from O. The**moment of inertia**is `M*(a/(3*sqrt 2))^2` = `(M*a^2)/18` Approved .... Oct 11, 2008 · A**truncated cone**is basically a**cone**with it's tip cut off. ... Related questions. **Moment of inertia**is the property of the body due to which it resists angular acceleration, which is the sum of the products of the mass of each particle in the body with the square of its distance from the axis of rotation.**Moment of Inertia**Formula.**Moment of Inertia**(I) = ฮฃ m i r i 2. where, m = Sum of the product of the mass.- Answer: Consider the
**truncated****cone**shown (yellow) below: The**moment****of****inertia****of**a solid**cone**about its axis is I=\frac{3}{10}mr^2 To determine the**inertia****of**a**truncated****cone**(part 2 shown above), we simply subtract the**inertia****of**the conical tip (part 1 shown above) from the**inertia****of**the ... - Write the relation to calculate
**moment****of****inertia****of**the given section about - axis. (1) Here, is the**moment****of****inertia**about axis, is the**moment****of****inertia****of**the larger side about axis, and is the**moment****of****inertia****of**the smaller about axis. Calculate the**moment****of****inertia**about axis for the larger side. (2) Here, is the mass of the larger side of the**truncated****cone**, and is the radius of ...