< 3 of 5You have three identical, uniform, square pieces of wood, eachwith side length L. You stack the three pieces of wood at theedge of the horizontal top of a table. The first block extends adistance L/4 past the edge of the table. The next block extendsa distance L/4 past the edge of the first block, so a distanceL/2 past the edge of the table. The third block extends adistance L/4 past the edge of the block beneath it, so 3L/4past the edge of the table. The stack is unstable if the center ofmass of the stack extends beyond the edge of the table.ConstantPart ACalculate the horizontal location of the center of mass of the three-block stack. Suppose that the origin of the horizontal z-axis is at the edge of the table, anathe z-axis points toward the table's center.Iem =SubmitPrevious AnswersNot completed before the time limitProvide FeedbackNext >МacBook Airesc80888DDF2F3F4FS!#$&1234789=%3DdeleteQRYU{PtabAGHJKaps lockret?CVcontroloptioncommandcommandoption

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Calculate the horizontal location of the center of mass of the three-block stack. Suppose that the origin of the horizontal z-axis is at the edge of the table, a the z-axis points toward the table's center. AE

Calculate the horizontal location of the center of mass of the three-block stack. Suppose that the origin of the horizontal z-axis is at the edge of the table, a the z-axis points toward the table's center. AE

College Physics

11th Edition

ISBN:9781305952300

Author:Raymond A. Serway, Chris Vuille

Publisher:Raymond A. Serway, Chris Vuille

Chapter1: Units, Trigonometry. And Vectors

Section: Chapter Questions

Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...

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Question

< 3 of 5
You have three identical, uniform, square pieces of wood, each
with side length L. You stack the three pieces of wood at the
edge of the horizontal top of a table. The first block extends a
distance L/4 past the edge of the table. The next block extends
a distance L/4 past the edge of the first block, so a distance
L/2 past the edge of the table. The third block extends a
distance L/4 past the edge of the block beneath it, so 3L/4
past the edge of the table. The stack is unstable if the center of
mass of the stack extends beyond the edge of the table.
Constant
Part A
Calculate the horizontal location of the center of mass of the three-block stack. Suppose that the origin of the horizontal z-axis is at the edge of the table, ana
the z-axis points toward the table's center.
Iem =
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