- String 1 String 2 In this part the configuration С. changes, the block of mass M is divided into two pieces, M1 and M2, as shown in the diagram at right, where M = M1 + M2 and where Mı is attached only to String 1 and M2 is attached only to M1 M2 String 2. If the wave speeds in the two strings are found to be equal, what are the values of M1? And M2?

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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4. Consider the following arrangement
String 1
String!
consisting of two pulleys, two strings
(String 1, String 2) and a mass, M. String 1
has a linear density of 4 gm/m and String 2
has a linear density of 6 gm/m. The hanging
block of mass M
= 0.5 kg provides the
-Knot
tension in the strings. In this problem,
ignore the mass of the strings when finding
the tension in the strings (but do not ignore
their mass when calculating the speed of
waves on the strings). Also assume all the pulleys are massless and frictionless.
M
In this part the configuration
changes, the block of mass M is divided
- String 1
String 2-
С.
into two pieces, M1 and M2, as shown
in the diagram at right, where M =
M1
+ M2 and where Mı is attached only to
String 1 and M2 is attached only to
String 2. If the wave speeds in the two
strings are found to be equal, what are
M1
M2
the values of M1? And M2?
Transcribed Image Text:4. Consider the following arrangement String 1 String! consisting of two pulleys, two strings (String 1, String 2) and a mass, M. String 1 has a linear density of 4 gm/m and String 2 has a linear density of 6 gm/m. The hanging block of mass M = 0.5 kg provides the -Knot tension in the strings. In this problem, ignore the mass of the strings when finding the tension in the strings (but do not ignore their mass when calculating the speed of waves on the strings). Also assume all the pulleys are massless and frictionless. M In this part the configuration changes, the block of mass M is divided - String 1 String 2- С. into two pieces, M1 and M2, as shown in the diagram at right, where M = M1 + M2 and where Mı is attached only to String 1 and M2 is attached only to String 2. If the wave speeds in the two strings are found to be equal, what are M1 M2 the values of M1? And M2?
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