Practical Physics

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Cambridge University Press, Aug 30, 2001 - Science - 212 pages
This book sets out to demonstrate the purpose and critical approach that should be made to all experimental work in physics. It does not describe a systematic course in practical work. The present edition retains the basic outlook of earlier editions, but modifications have been made in response to important changes in computational and experimental methods in the past decade. The text is in three parts. The first deals with the statistical treatment of data, and here the text has been extensively revised to take account of the now widespread use of electronic calculators. The second deals with experimental methods, giving details of particular experiments that demonstrate the art and craft of the experimenter. The third part deals with such essential matters as keeping efficient records, accuracy in arithmetic, and writing good, scientific English. Copyright © Libri GmbH. All rights reserved.

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Contents

The object of practical physics
1
lntroduction to errors
5
22 Systematic and random errors
6
23 Systematic errors
8
31 Introduction
9
32 Set of measurements
10
34 Estimation of o and om
14
35 The Gaussian distribution
18
92 Checking the obvious
118
93 Personal errors
119
95 Working out results
121
96 Design of apparatus
122
Record of the experiment
125
103 Recording measurements
126
105 Diagrams
127
106 Tables
129

36 The integral function
19
37 The error in the error
22
Summary of symbols nomenclature and important formulae
24
Exercises
26
4 Further topics in statistical theory
27
42 The straight line method of least squares
30
43 The straight line points in pairs
36
44 Weighting of results
37
squares
39
Exercises
41
51 Error calculations in practice
43
52 Complicated functions
46
53 Errors and experimental procedure
48
Summary of treatment of errors
50
Exercises
51
Some laboratory instruments and methods
55
63 Micrometer screw gauge
57
64 Measurement of length choice of method
58
65 Measurement of length temperature effect
61
66 The beat method of measuring frequency
62
67 Negative feedback amplifier
64
68 Servo systems
67
69 Natural limits of measurement
69
Exercises
71
Some experimental techniques
73
72 Measurement of resistivity
79
73 Absolute measurement of the acceleration due to the Earths gravity
86
74 Measurement of frequency and time
94
75 The Global Positioning System
98
Exercises
101
Experimental logic 81 Introduction
102
83 Sequence of measurements
103
84 Intentional and unintentional changes
104
85 Drift
105
86 Systematic variations
106
87 Calculated and empirical corrections
109
88 Relative methods
111
89 Null methods
113
810 Why make precise measurements?
114
Common sense in experiments
117
107 Aids to clarity
130
108 Some common faults ambiguity and vagueness
131
Graphs
133
112 Choice of ruling
137
114 Units
138
116 Indicating errors
141
117 Sensitivity
142
Arithmetic
144
123 Calculators
145
125 Checking algebra
148
Exercises
150
Writing a paper
152
134 Plan of paper
153
136 Diagrams graphs and tables
155
138 Clarity
156
1310 Conclusion
158
Evaluation of some integrals connected with the Gaussian function
161
The variance of s2 for a Gaussian distribution
164
The straight line the standard error in the
166
Comment on the dependence of m c and b
170
The binomial and Poisson distributions
171
Poisson distribution
173
The x2 distribution test of goodness of fit
176
Derivation of x2 distribution
177
The function Pn2
180
Degrees of freedom
181
Test of goodness of fit
182
Worked examples
184
Comments
186
F Sl units
188
names and symbols
189
Decimal factors
190
Definitions of the SI base units
191
G Valuse of physical constants
192
H Mathematical tables
193
Solutions to exercises
196
Some useful books
206
References
207
lndex
209
Copyright

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About the author (2001)

Gordon L Squires has been a Lecturer in Physics at the University of Cambridge and a Fellow of Trinity College Cambridge since 1956. Since then he has been a Visiting Professor at the Hebrew University of Jerusalem (1970) and at the Massachusetts Institute of Technology (1977-78).

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