b.) Your friend Bob proposes that you can do this calculation more easily. He condenses the entire ice cream cone into a point mass located at the its center of mass, then uses the point mass formula (I=mr²). What would be the distance "r" that he would use, and the rotational inertia that would result from his calculation? r = X kg-m2 Is Bob's method correct? I = no; you need to use the object's exact shape in your "I" calculations

b.) Your friend Bob proposes that you can do this calculation more easily. He condenses the entire ice cream cone into a point mass located at the its center of mass, then uses the point mass formula (I=mr²). What would be the distance "r" that he would use, and the rotational inertia that would result from his calculation? r = X kg-m2 Is Bob's method correct? I = no; you need to use the object's exact shape in your "I" calculations

Classical Dynamics of Particles and Systems

5th Edition

ISBN:9780534408961

Author:Stephen T. Thornton, Jerry B. Marion

Publisher:Stephen T. Thornton, Jerry B. Marion

Chapter11: Dynamics Of Rigid Bodies

Section: Chapter Questions

Problem 11.6P

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The ice cream cone shown below can be approximated as follows: 0.027 kg and R1 0.03 m) • scoop on top = uniform solid sphere (M1 = 0.01 m), which is uniform and solid also (it's filled with ice cream!) waffle cone base= cylinder (M2 = 0.038 kg and R2 M. R, R, M, 2.
STATICS OF RIGID BODIES PLEASE I NEED HELP ASAP. READ AND ANSWERTHE QUESTION CORRECTLY CORRECTLY. RATE WILL BE GIVEN. THNAK YOU.ANSWER IN 4 DECIMAL PLACES
1. The setup shown by the diagram below was used to calculate the force experienced by a small mass m situated at a distance r from the geometric center of a spherical shell with mass M, radius R, and a wall thickness of t. M C dᎾ R 0 Rde A Rsine B r Ф dF Ф m If the mass is situated outside the spherical shell, the force can be calculated by integration from l = (r - R) to l= (r+ R), as shown here: l=r+R R - [ &F="TOmp: +(1+²²=² ) We SdF=fGmpat- de l=r-R What would the limits of integration be if the mass were situated inside the spherical shell? Include a labeled diagram to represent this situation.
The ice cream cone shown below can be approximated as follows: • Scoop on top uniform solid sphere (M1 = 0.027 kg and R1 = 0.03 m) waffle cone base= cylinder (M2 = 0.038 kg and R2 0.01 m), which is uniform and solid also (it's filled with ice cream!) %3D 1. R, 1 R, M, If this entire ice cream cone were to be rotated about the axis shown, Rotational Inertia: a.) What would the the rotational inertia (I) of: Scoop on top: I1 kg-m2 cone base: I2 kg-m2 the whole ice cream cone: Itot kg-m2
1. The setup shown by the diagram below was used to calculate the force experienced by a small mass m situated at a distance r from the geometric center of a spherical shell with mass M, radius R, and a wall thickness of t. M = с dᎾ R 0 Rde A B Rsine r l r Ф p dF l If the mass is situated outside the spherical shell, the force can be calculated by integration from l = (r - R) (r+ R), as shown here: to l l=r+R R - 5 d² - T Gompert (1+²^²=R²) 21 SdF = Jae l=r-R m What would the limits of integration be if the mass were situated inside the spherical shell? Include a labeled diagram to represent this situation.
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