Students run an experiment to determine the rotational inertia of a large spherically shaped object around...
Rotational Inertia for Point Masses (theoretical valuel Part II: Rotational Inertia of Both Point Masses - Experimental Use equations (2) through (5) to derive an equation for I, the rotational inertia, in terms of m, 1,8, and a. Where m now represents the mass of the hanging mass. Box 2 center of rotation, the total rotational inertia will be MR2 where Mota = M, + M2, the total mass of both point masses. To find the rotational inertia experimentally, a...
Rotational motion 3) A horizontal circular platform can rotate around a vertical axis at its center with negligible friction. You decide to use the rotating platform to design a procedure that will allow you to determine the unknown rotational inertias of different objects, for example a bowl. You know the rotational inertia of the platform Ip. Which of the following procedures would serve your task? Comment on why. (More than one answer could be correct). Comment on the procedures that...
An object rolls down a hill such that 2/5 of its kinetic energy is rotational. Determine an expression for the object's moment of inertia in terms of its mass, m, and radius, r. (Use any variable or symbol stated above as necessary.)
3) A horizontal circular platform can rotate around a vertical axis at its center with negligible friction. You decide to use the rotating platform to design a procedure that will allow you to determine the unknown rotational inertias of different objects, for example a bowl. You know the rotational inertia of the platform Ip. Which of the following procedures would serve your task? Comment on why. (More than one answer could be correct). Comment on the procedures that are not...
You are given that the “heart shaped object” in Fig. 4 has a moment of inertia I = 0.5kgm2. Use this to calculate the change in angular momentum L of the object in 4s. Hint: L⃗ = ⃗τ∆t. (b) This question deals with angular momentum conservation. Two boys of mass 100 kg each stand at the center of a rotating merry-go-round (MGR) in the shape of a disk of radius 1 m and mass 10 kg. The platform rotates at...
We know the heart shaped object has a moment of inertia of I = 0.5kgm^2. Calculate the change in angular momentum (L) of the object in 5s (~L=~τ∆t). This question deals with angular momentum conservation. Two girls of mass 100 kg each stand at the center of a rotating merry-go-round (MGR) in the shape of a disk of radius 1 m and mass 10 kg. The platform rotates atω= 0.40 rad/s. Let’s call this configuration instant A. A) Determine the...
Experiment 2: Rotational KE and Moment of Inertia Data. Please help with Last Trial Experiment Il: Rotational KE and Moment of Inertia Data Radius of step-pulley groove: r = _ 0.02 Rod: L = 0.25m Mw=_30 8 = 0.16 Average mass of brass weights: Mr = _50 Mass of falling body: M = 40 8 m 0000003 Wahl APE -m /s IR rad Diff % m g ΔΚΕ, g.m/s Bom rad/s rad/s 0.12.0024 .9408 0.05 .4 0.18 .0036 1.4112 0.10...
A carnival merry-go-round has a large disk-shaped platform of mass 120 kg that can rotate about a center axle. A 60- kg student stands at rest at the edge of the platform 4.0 m from its center. The platform is also at rest. The student starts running clockwise around the edge of the platform and attains a speed of 2.4 m/s relative to the ground. A) Determine the rotational velocity of the platform. B) Determine the change of kinetic energy...
Please answer that question ASAP 1. Consider a disc and hoop both of the same mass M, radius R and thickness I. a) Explain why one of these objects has a larger moment of inertia (about an axis through the center of mass and perpendicular to the plane of the object) than the other. What effect does the thickness I have on the rotational inertia? b) Explain how the rotational inertia of the disc may be obtained by adding the...
59 The figure shows a tabletop experiment that can be used to determine an unknown moment of inertia. A rotating platform of radius R has a string wrapped around it. The string is threaded over a pulley and down to a hanging weight of mass m. The mass is released from rest, and its downward acceleration a (a > 0) is measured. Find the total moment of inertia I of the platform plus the object sitting on top of it....