3. Here is a problem that beautifully illustrates why we want this new approach. Problem: A mass of 3 kg is placed on a 60° that has a coefficient of 0.2. (Since the mass will be moving this is kinetic friction.) What is the resulting acceleration of the mass? The mass will then travel down the incline for 0.5 m until it reaches the bottom of the incline. How fast will the mass be traveling at the bottom of the incline? The mass will then slide across the floor (which is level). How far will it slide before coming to rest?
3. Here is a problem that beautifully illustrates why we want this new approach. Problem: A mass of 3 kg is placed on a 60° that has a coefficient of 0.2. (Since the mass will be moving this is kinetic friction.) What is the resulting acceleration of the mass? The mass will then travel down the incline for 0.5 m until it reaches the bottom of the incline. How fast will the mass be traveling at the bottom of the incline? The mass will then slide across the floor (which is level). How far will it slide before coming to rest?
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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
Transcribed Image Text:O E Le X
bAC CGTQCG
GAGAG V
+
O File
C:/Users/Caroline/Downloads/Lecture%20Notes%20and%20a%20Lesson%20on%20Conservation%20of%2OEnergy%20(1).pdf
Update :
Lecture Notes and a Lesson on Conservation of Energy (1).pdf
1 / 2
100%
3. Here is a problem that beautifully illustrates why we want this new
approach.
Problem: A mass of 3 kg is placed on a 60° that has a coefficient of 0.2.
(Since the mass will be moving this is kinetic friction...) What is the resulting
acceleration of the mass? The mass will then travel down the incline for 0.5
m until it reaches the bottom of the incline. How fast will the mass be
traveling at the bottom of the incline? The mass will then slide across the
1
floor (which is level). How far will it slide before coming to rest?
Newtonian Approach – Do a freebody diagram. Analyze the forces. Sum
the forces to find the acceleration. Use the notion of the DOT PRODUCT
that
Work = Fod
Energy Approach – The above was soooo last chapter..
Find the energy initially, find the energy at the bottom of the incline. Use
the definition of work given above and realize that frictional losses are
responsible for any loss of energy..
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