Physics is a major science, dealing with the
systematic study of the basic properties of the universe, the forces they exert
on one another, and the results produced by these forces. It is the remaining
core of naturl philosophy and concerns itself with questions of what underlies
the interactions of matter, energy, space and time, and even with what
constitutes reality. It is not surprising that a field that has produced the
theories of relativity and quantum mechanics and has drastically altered our
concept of the universe has an aura of mystery --- of being remote from
everyday experience and impossible to understand. Once one becomes accustomed
to looking for an explanation of various phenomena in terms of underlying
scientific principles, it is possible to see physics everywhere. The flight of
birds, the operation of a microwave oven, the color of the sunset, and the
pitch of one’s voice all have basic explanations in physics. Those explanations
can be understood by anyone, not just professional scientists.
Physics is closely related to the other
natural sciences and, in a sense, encompasses them. Chemistry, for example deals with the interaction of atoms to form
molecules. Much of modern geology is
largely a study of the physics of the earth and is known as geophysics. Astronomy deals with the physics of the stars and outer space. Even
living systems are made up of fundamental particles and, as studied in biophysics and biochemistry, they follow the same type of laws as the simpler
particles traditionally studied by a physicist.
The emphasis on the interaction between
particles in modern physics, known as the microscopic approach, must often be
supplemented by a macroscopic approach that deals with larger elements or systems
of particles. This macroscopic approach is indispensable to the application of
physics to much of modern technology. Thermodynamics,
a branch of physics developed in the 19th century, deals with the
elucidation and measurement of properties of a system as a whole and remains
useful in other fields of physics; it also forms the basis of much of chemical
and mechanical engineering. Such properties as the temperature, pressure and
volume of a gas have no meaning for an individual atom or molecule; these
thermodynamic concepts can only be applied directly to a very large system of
such particles. A bridge exists, however, between the microscopic and
macroscopic approach; another branch of physics; known as statistical
mechanics, indicates how pressure and temperature can be related to the motion
of atoms and molecules on a statistical basis.
Physics emerged as a separate science only
in the early 19th century, until that time a physicist was often
also a mathematician, philosopher, chemist, biologist, engineer, or even
primarily a political leader or an artist. Today, the field has grown to such
an extent that with few exceptions modern physicists have to limit their
attention to one or two branches of the science. Once the fundamental aspects
of a new field are discovered and understood, they become the domain of
engineers and other applied scientist. The 19th century discoveries
in electricity and magnetism, for example, are now the concentrations of
electrical and communication engineers; the properties of matter discovered at
the beginning of the 20th century have been applied in electronics;
and the discoveries of nuclear physics, have passed into the hands of nuclear
engineers for applications to peaceful or military uses.
MATHEMATICS as a language of science
Mathematics is the language of physics;
that is when ideas in science are expressed in mathematical terms:
1. They are unambiguous.
2. They do not have double meanings, that so often confuse the discussion
of ideas expressed in
common language.
3. They are easier to verify or disprove by experiment.
4. The methods of mathematics and experimentation led to enormous
success in science.
5. The abstract mathematics developed
by mathematicians is often years later found to be the
exact language by
which nature can be described.
Mathematics
is the language of physics does not mean that mathematics is physics or physics
is mathematics.
THE SCIENTIFIC METHOD – is a method that is extremely
effective in gaining, organizing, and applying new knowledge. The steps are :
1. Recognize a problem.
2. Make an educated guess --- a hypothesis.
Hypothesis is an educate guess that is only considered factual after it has
been demonstrated by experiments. If a hypothesis has been tested over and over
again and has not been contradicted it may become known as a law or principle.
3. Predict the consequences of the hypothesis
4. Perform experiments to test predictions.
5. Formulate the simplest general rule that
organizes the three main ingredients --- hypothesis, prediction, and
experimental outcome --- into a theory.
The success of science has more to do with an attitude
common to scientists than with a particular method. This attitude is one of
inquiry, observation, experimentation and humility.
THE DOMAIN OF PHYSICS
A. According to
size of objects studied
1. Quantum
domain – the domain of small objects. Objects are considered small if their
sizes are
comparable
to or smaller than the size of an atom.
2. Non-quantum
domain – the domain of
large objects. Objects are considered large if they are larger
than the size of an atom.
than the size of an atom.
B. According to
speed of objects studied
1. Relativistic
domain – the domain at high speed, that is if the speed of the moving
object is
comparable to the speed of light.
comparable to the speed of light.
2. Non-relativistic domain – the domain at
low speed, that is the speed of the moving object is less than
the speed of light.
the
C. Newtonian domain – a combination of the
division according to size and speed. It is the domain of large
objects at low speeds, the one we deal in
our daily lives. (In honor of Sir Isaac Newton, the 17th century physicist who played the key role in developing the physics of large objects moving at low speed).
D. Mechanics – is the study of the
relation between the force and the resulting motion. It seeks to account
quantitatively
for the motion of objects having given properties in terms of the force acting
on them.
1. Newtonian
mechanics – is the mechanics of the Newtonian domain. It deals with systems
containing
objects which are large and which move at
low speed.
- Relativistic mechanics – is the mechanics of the relativistic domain. In 1905, Einstein showed that a different approach was necessary for the study of objects moving at speeds so high as to be comparable to the speed of light.
3. Quantum
mechanics – is the mechanics of the quantum domain. It was developed about
the same time
with
relativistic mechanics by Max Planck, Louis de Broglie, Erwin Schrodinger and
others. They
found out that the Newtonian mechanics could not explain the motion of objects whose size is in the
atomic scale or smaller.
found out that the Newtonian mechanics could not explain the motion of objects whose size is in the
atomic scale or smaller.
E. Electromagnetism – is the study of the
properties and consequences of the electromagnetic force,
which is one of the fundamental forces in nature. The fundamental forces are gravitational force,
electromagnetic force, strong nuclear force and weak nuclear force.
which is one of the fundamental forces in nature. The fundamental forces are gravitational force,
electromagnetic force, strong nuclear force and weak nuclear force.
F. Solid-state
physics is a branch of physics that deals with the properties of solids. A
particular problem
in solid
– state physics, for instance the properties of materials use in transistors,
is solve by
employing the mechanics
of whichever domain is most appropriate.
G. Heat and Thermodynamics
THE FUNDAMENTAL MEASURABLE QUANTITIES IN
PHYSICS
1. Length 3. Time 5. Luminous intensity 7. Molecular
quantity
2. Mass 4. Temperature 6. Electric charge ( current )
THE FUNDAMENTAL MEASURABLE QUNATITIES IN
MECHANICS
1.
Length 2. Mass 3. Time
Measurement is a scientific comparison between an unknown
quantity to a fixed known quantity called standard.
Systems of
Measurement
1. English system (British Engineering system) – originated in England
2. Metric system – originated in France
Systeme
International d’Unites ( SI ) adopted by
the International Bureau of Weights and Measures in
1960. The units of the MKS is adopted as the base units of the SI system.
1960. The units of the MKS is adopted as the base units of the SI system.
Base Units of each System of measurement
Measurable Quantities in Mechanics
|
Metric System
|
English System
|
|
CGS
|
MKS
|
FPS
|
|
Length
|
Centimeter ( cm )
|
Meter ( m )
|
Foot ( ft )
|
Mass
|
Gram ( g )
|
Kilogram (kg )
|
Slug ( lbm )
|
Time
|
Second ( s )
|
Second ( s )
|
Second ( s )
|
Reasons for adopting the Metric system:
1. It is scientifically planned.
2. It is a decimal system.
3. It is universally accepted.
DISADVANTAGES
OF THE ENGLISH SYSTEM
1
yard = ( King Henry I ) distance from the tip of his nose to the end of his
thumb
1
inch ( 1324 ) = length of three grains of barleycorns laid end to end
1
mile = 1000 double step of an average soldier
1
foot = length of the foot of the king
THE CONCEPT OF THE METER
To be discuss in class with demonstrations
MAKING AND RECORDING MEASUREMENTS
Reasons for uncertainty in Measurements
1. The limitations inherent in the measuring
instrument.
2. The conditions under which the measurement
was made.
3. The different ways under which the person
uses or reads the measuring instrument.
Terminologies:
- Fundamental or base unit – the
standard unit for length, mass and time.
- Derived unit a combination of any of
the three fundamental base units; i. e.
m/s, m/s2, ft2,
m3 etc.
- Accuracy – refers to the closeness of
a measurement to the standard value for a specific physical quantity. It
is express either as an absolute error or relative error.
- Absolute error ( EA ) is
the actual difference between the observed ( O ) or measured value and the
accepted value ( A ).
EA
= | O – A |
- Relative error ( ER ) I
expressed as a percentage error and is often called a percentage error.
ER = EA/A
- Absolute deviation ( DA ) is the
difference between a single measured value ( O ) and the average ( M ) of
several measurements made in the same way.
DA
= | O – M |
- Relative deviation ( DR )
is the percentage average deviation of a set of measurements.
DR
= DA / M
- Precision is the agreement among
several measurements that have made in the same way. It tells how much
reproducible the measurements are and is express in terms of the
deviation.
- Tolerance is the degree of precision
obtainable in a measuring instrument.
- Significant figure are those digits in
a number that are known with certainty plus the digit that is uncertain.