In onder for an oject to oll smoothly (with comtant angular acceleration) downaramp, itust have either spherical or cylindrical symmetry. Consider spherically and cylindrically symmetric objects with ma M and outer radius R rolling without slipping dowman incline of height h and angle eom the horinontal. The rotational inertian of sach objects cam beweritm in the gemeralined foem: I- M", where cisashape factor whoe valar dependa on the geometry of the object. Fyu lk at the tabie of netatimal inerti in the teahek yeubrale te e that this in tra Fr this qurstim, mider M.R md ga the gi quntti-pr yr amm in r of me al ef thee quntitin. Simpliy your a maka you cm.) lf the object starts from st at the very top of the ramp befone nolling frdy down the ramp witheut slipping, find the object's (lineur) rotational speed at the botom of the zamp. Hint: ae ameratim of emergy
In onder for an oject to oll smoothly (with comtant angular acceleration) downaramp, itust have either spherical or cylindrical symmetry. Consider spherically and cylindrically symmetric objects with ma M and outer radius R rolling without slipping dowman incline of height h and angle eom the horinontal. The rotational inertian of sach objects cam beweritm in the gemeralined foem: I- M", where cisashape factor whoe valar dependa on the geometry of the object. Fyu lk at the tabie of netatimal inerti in the teahek yeubrale te e that this in tra Fr this qurstim, mider M.R md ga the gi quntti-pr yr amm in r of me al ef thee quntitin. Simpliy your a maka you cm.) lf the object starts from st at the very top of the ramp befone nolling frdy down the ramp witheut slipping, find the object's (lineur) rotational speed at the botom of the zamp. Hint: ae ameratim of emergy
International Edition---engineering Mechanics: Statics, 4th Edition
4th Edition
ISBN:9781305501607
Author:Andrew Pytel And Jaan Kiusalaas
Publisher:Andrew Pytel And Jaan Kiusalaas
Chapter9: Moments And Products Of Inertia Of Areas
Section: Chapter Questions
Problem 9.26P: A circular region of radius R/2 is cut out from the circular region of radius R as shown. For what...
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