This problem depends on the vertical coordinatesystem to the left.;thThe force, F;, on the ih strip of the chain =weight of the itn„thstripj of the chain.FipoundsThe distance, di, we are moving the;thstrip isdifeet(Must relate back to xi ).The work, Wi, required to lift the iththe chain is Wistrip ofF; · di.Wift-lbsAdding up the work on all the subintervals andallowing n 0, where n represents thenumber ofsubintervals, gives the integral for total work,W, required to lift the chain to the top of thebuilding.WdxFinally, Wfoot-pounds A chain, with length h = 100 feet and weighing3 pounds per foot, hangs over the side of abuilding.We are going to determine the work required tolift the chain to the top of the building.X = 0Xidix = hThis problem depends on the vertical coordinatesystem to the left.The force, F;, on the i" strip of the chain;thweight of the ¿" strip of the chain.;thFipoundsthThe distance, di, we are moving the i" strip isdifeet(Must relate back to x; ).The work, Wi, required to lift the i" strip of

Given: Total length of the chain = 100 ft Weight of the chain = 3 pound per feet

Answered: 100 feet and weighing A chain, with…

100 feet and weighing A chain, with length h 3 pounds per foot, hangs over the side of a building. We are going to determine the work required to lift the chain to the top of the building.

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

This problem depends on the vertical coordinate
system to the left.
;th
The force, F;, on the ih strip of the chain =
weight of the itn
„th
stripj of the chain.
Fi
pounds
The distance, di, we are moving the
;th
strip is
di
feet
(Must relate back to xi ).
The work, Wi, required to lift the ith
the chain is Wi
strip of
F; · di.
Wi
ft-lbs
Adding up the work on all the subintervals and
allowing n 0, where n represents the
number of
subintervals, gives the integral for total work,
W, required to lift the chain to the top of the
building.
W
dx
Finally, W
foot-pounds

A chain, with length h = 100 feet and weighing
3 pounds per foot, hangs over the side of a
building.
We are going to determine the work required to
lift the chain to the top of the building.
X = 0
Xi
di
x = h
This problem depends on the vertical coordinate
system to the left.
The force, F;, on the i" strip of the chain
;th
weight of the ¿" strip of the chain.
;th
Fi
pounds
th
The distance, di, we are moving the i" strip is
di
feet
(Must relate back to x; ).
The work, Wi, required to lift the i" strip of

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