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PHYSICS
A project compilation of theories and formulas.
Prof. Fernando V. Hidalgo, RRT MaED , Program Head RT
College of Health Related Sciences
Olivarez College, Paranaque City
Submitted by: Khan Mozahadi, Lenmae A.
BS Radtech 3
INTRODUCTION
Fundamental Quantities
• Definition
They can be obtained only by directive
observation of physic phenomenons.
There are seven fundamental quantities.
• Properties
BASE QUANTITY SYMBOL
Length m
Mass kg
Time s
Thermodynamic
temperature
k
Electric Current A
Amount of
substance
mol
Luminous
Intensity
cd
Derived Quantities
• Definition
Derived quantities are those defined in
terms of seven fundamental quantities.
• Properties
Here are some derived quantities:
Derived Quantities NAME
Speed, Velocity Meter per sec.
Acceleration Meter per sec. squared
Force Newton
Mass density Kilogram per cubic
meter
Pressure, stress Pascal
Power, radiant flux watt
Energy, work joule
Electric Charge coulumb
Scalar Quantities
• Definition
They are the quantities that are
completely described by a number that
represents its value.
• Properties
The number that defines the measure of a
scalar is called “module” or “intensity”.
For example, the temperature of a room
is 21 degree celcius.
Vector Quantities
• Definition
Vector quantities are physical quantities
that have both magnitude and direction.
• Properties
The scalar product of two vectors can be
constructed by taking the component of
one vector in the direction of the other
and multiplying it times the magnitude of
the other vector. This can be expressed in
the form:
The vector product is a vector
perpendicular to the two initial vectors,
as shown in the figure:
Addition of vectors (parallelogram law)
If two vector quantities are represented by two
adjacent sides or a parallelogram then the
diagonal of parallelogram will be equal to the
resultant of these two vector.
• Addition of vectors (tip to tail method)
To sum two vectors, A and B, simply move them
such that tip of one vector is attached to the tail of
the other. The sum of the two vectors is the vector
that goes from the tail of A to tip of B.
Measurement Error
• There are two types of errors: the
accidental errors are due to causes easily
detectable, usually due to small
variations in the environment, the ability
of the experimenter etc.
• Systematic errors are, instead, due to
defects of the measuring instruments or
incorrect methods measurement.
• These errors, usually, are eliminable.
MOTIONS
Frame of Reference
• Definition
A frame of reference is the set of objects in
relation to which the motion occurs with the same
characteristics.
• Properties
According to the frame of reference taken, the
motion takes on different characteristics:
E.g: A train that is in motion, is in motion with
respect to the rails and to the station from which
it departed, but it is stationary with respect to
passengers who is carrying.
Average speed and
instantaneous speed
• Definition
The average speed of a object in a given time
interval is equal to the ratio between distance
covered and the time interval used to cover it. In
formulas:
The instantaneous speed is the limit to which the
average speed tends when it is calculated in a
time interval always smaller.
• Properties:
The speed is a derived quantity, since it is related
to two fundamental quantities (distance and time
interval). It is measured in meters per second.
To transform a speed from
km/h to m/s just,
divide it by 3.6
Acceleration
• Definition
It is the physical quantity which
expresses how quickly changes the
speed of a body over time.
• Properties
The average acceleration is the
ratio between the change of speed
of an object and the interval of time
during which this change occurs. In
formulas:
The instataneous acceleration is
the average acceleration measured
in a time interval so small as to
tend to zero. In formulas:
FORCES and EQUILIBRIUM
Forces
• Definition
It is a physical quantity that alters
the state of rest or motion of an
object. In the International System
was chosen as the unit of measure
for the forces the ‘newton’ and it is
denoted by the symbol N. The force
is indicated as follows:
• Properties
The forces are vectors because, in addition to
having a verse, a module and a direction, can be
added as vectors, with the tip-to tail method or
with the parallelogram law.
- Point of Application
It is the point on which the force acts and from
which starts the arrow that represents the force.
- Reaction force
It is the force applied by the constraint to prevent
the movements of the rigid body. The reaction
force depends on the force to which must react.
Equilibrium
• Definition
It is the condition under which a body initially at
rest remains at rest.
• Properties
Condition of equilibrium for a material point.
The sum of all the forces applied is equal to the
null vector.
Equilibrium of a material point on an inclined
plane.
To make the material point remains in
equilibrium it must decompose the force of
gravity P into two components: one parallel to the
plane and the other perpendicular. This will be
countered by the reaction force. So in order to
balance the material point is necessary to apply a
force equal in intensity to the perpendicular
component, but in the opposite direction.
- Equilibrium for a rigid body
A rigid body is in equilibrium when the sum of
the applied forces is null and if the resultant of
the moments of all forces is equal to the null
vector.
- Stable equilibrium
It is when a body, after being subjected to a small
disturbance, tends to return to the position of
departure.
- Unstable Equilibrium
A body is in unstable equilibrium, if it moving
slightly from its equilibrium position, tends to
reach a new equilibrium position.
- Indifferent equilibrium
It is when a body, moved from its equilibrium
position, remains stably in the new position.
Weight force, mass and
weight
• Definition
The “weight force” is the force of gravity with
which the mass of the Earth (or of another planet)
attracts every body towards its center. The “mass”
is the measure of the amount of matter present in
a body; The “weight” is the force of gravity which
is exercised on every mass close to a celestial
body.
• Properties
- The mass is measured in kg (or in its multiplies
and submultiples);
- The mass is a scalar quantity;
- The mass does not change varying its position in
space;
- The weight is a force and thus a vector quantity
and it is measured in Newton;
W= m.g *g-acceleration of gravity and
measures 9.8 m/s ^ 2
Satellite Motion
• Definition
If a projectile is launched out of Earth’s
atmosphere, in the horizontal direction with a
speed sufficient, it will not more fall back on the
Earth. In this motion the projectile becomes a
satellite.
• Properties
- The hyperbolic trajectory is the trajectory along
which a projectile turns away, while the parabolic
trajectory is that described by a projectile
launched with the lowest speed sufficient to does
not allowing it to fall on the ground.
• Centripetal Force
It is the force directed towards the center that
undergoes a body which moves with uniform
circular motion.
• Centrifugal Force
It is an apparent force to which each body is
subjected when it is in a frame of reference in
rotation.
DYNAMICS
First Law of Motion
• Definition
It is also called ‘law of inertia’ and it is constituted
by two statements:
1) If the total force applied on a material point is
equal to zero, then it moves at a constant speed;
reciprocally,
2)If a material point moves at a constant speed,
then the total force that undergoes is equal to
zero.
• Properties
INERTIA
It is the tendency of a body to maintain
unchanged its state of motion (or rest)
- The frame of reference in which the principle of
inertia is valid are called ‘inertial systems’. There
are however also frames of reference in which the
principle of inertia is not valid.
- The principle of inertia does not apply in an
accelerated frame of reference with respect to an
inertial frame of reference.
Second Law of Motion
• Definition
This law says that the acceleration of a material
point is at every moment directly proportional to
the applied force; force and acceleration always
have the same direction.
• Properties
- Force and acceleration are directly proportional.
- This law establishes quantitative connection
between the resultant of the forces applied to an
object (the cause) and the acceleration produced
(that is the effect of the force).
Third Law of Motion
• Definition
For every action, there is an equal and
opposite reaction.
The statement means that in every interaction,
there is a pair of forces acting on the two
interacting objects. The size of the forces on the
first object equals the size of the force on the
second object. The direction of the force on the
first object is opposite to the direction of the force
on the second object.
Forces always come in pairs - equal and opposite
action-reaction force pairs.
Principle of Relativity
• Definition
The laws of physics are the same in all inertial
frames of reference that move between them with
uniform rectilinear motion.
• Properties
Work of a Force
• Definition
In physics, the work W made by a constant force
F is equal to:
• Properties
In the International System is used as a unit of
measurement for the work the ‘Joule’ (J)
- Positive work
It occurs when the force and the displacement
have the same direction.
- Negative work
It occurs when the force and the displacement
have opposite directions.
- Work of a variable force
When the force is not constant, for example in the
case of a spring, the work made is equal to:
W= ½ ks^2
- Work of the interaction forces between
two bodies
When two bodies interact with each other with
equal and opposite forces with intensity equal to
F and with the variation of their distance equal to
the vector r, the work made by the forces of
interaction in the case of this displacement is
equal to:
W= F. r
- Conservative and dissipative forces
When the work that does a force not depends on
the path taken, but only from the starting point
and from the end point, it is said that the force is
conservative. All non-conservative forces are
called dissipative forces.
Power
• Definition
The power is equal to the ration between the work
and the time taken to make it.
P = W / t
• Properties
- The unit of measurement of this quantity in the
International System is the watt (W).
- The power that a force must provide to move the
body at a constant speed is equal to the product of
the force and speed.
P = Fv
Kinetic Energy
Potential Energy
Linear Momentum
Angular Momentum
Kepler’s Laws
Gravitation
GASES and LIQUIDS
Density and Pressure
Fluids in Motion
HEAT and Temperature
Thermal Expansion
Heat
Melting
Solidification
Vaporization
Condensation
Sublimation
THERMODYNAMICS
Thermodynamics
First Law of
Thermodynamics
Second Law of
Thermodynamics
WAVES and ACOUSTICS
Waves
Acoustic Wave
Doppler Effect
Electromagnetism
Electric Charge
Conductors and Insulators
Coulomb’s Law
Electric Field
Magnetic Field
Electric Current
Ohm’s Law
Electrical Circuit
Electromagnetic Waves
Physics
Physics
Physics

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Physics

  • 1. PHYSICS A project compilation of theories and formulas. Prof. Fernando V. Hidalgo, RRT MaED , Program Head RT College of Health Related Sciences Olivarez College, Paranaque City Submitted by: Khan Mozahadi, Lenmae A. BS Radtech 3
  • 3. Fundamental Quantities • Definition They can be obtained only by directive observation of physic phenomenons. There are seven fundamental quantities. • Properties BASE QUANTITY SYMBOL Length m Mass kg Time s Thermodynamic temperature k Electric Current A Amount of substance mol Luminous Intensity cd
  • 4. Derived Quantities • Definition Derived quantities are those defined in terms of seven fundamental quantities. • Properties Here are some derived quantities: Derived Quantities NAME Speed, Velocity Meter per sec. Acceleration Meter per sec. squared Force Newton Mass density Kilogram per cubic meter Pressure, stress Pascal Power, radiant flux watt Energy, work joule Electric Charge coulumb
  • 5. Scalar Quantities • Definition They are the quantities that are completely described by a number that represents its value. • Properties The number that defines the measure of a scalar is called “module” or “intensity”. For example, the temperature of a room is 21 degree celcius.
  • 6. Vector Quantities • Definition Vector quantities are physical quantities that have both magnitude and direction. • Properties The scalar product of two vectors can be constructed by taking the component of one vector in the direction of the other and multiplying it times the magnitude of the other vector. This can be expressed in the form:
  • 7.
  • 8. The vector product is a vector perpendicular to the two initial vectors, as shown in the figure:
  • 9. Addition of vectors (parallelogram law) If two vector quantities are represented by two adjacent sides or a parallelogram then the diagonal of parallelogram will be equal to the resultant of these two vector.
  • 10. • Addition of vectors (tip to tail method) To sum two vectors, A and B, simply move them such that tip of one vector is attached to the tail of the other. The sum of the two vectors is the vector that goes from the tail of A to tip of B.
  • 11. Measurement Error • There are two types of errors: the accidental errors are due to causes easily detectable, usually due to small variations in the environment, the ability of the experimenter etc. • Systematic errors are, instead, due to defects of the measuring instruments or incorrect methods measurement. • These errors, usually, are eliminable.
  • 13. Frame of Reference • Definition A frame of reference is the set of objects in relation to which the motion occurs with the same characteristics. • Properties According to the frame of reference taken, the motion takes on different characteristics: E.g: A train that is in motion, is in motion with respect to the rails and to the station from which it departed, but it is stationary with respect to passengers who is carrying.
  • 14. Average speed and instantaneous speed • Definition The average speed of a object in a given time interval is equal to the ratio between distance covered and the time interval used to cover it. In formulas: The instantaneous speed is the limit to which the average speed tends when it is calculated in a time interval always smaller.
  • 15. • Properties: The speed is a derived quantity, since it is related to two fundamental quantities (distance and time interval). It is measured in meters per second. To transform a speed from km/h to m/s just, divide it by 3.6
  • 16. Acceleration • Definition It is the physical quantity which expresses how quickly changes the speed of a body over time. • Properties The average acceleration is the ratio between the change of speed of an object and the interval of time during which this change occurs. In formulas:
  • 17. The instataneous acceleration is the average acceleration measured in a time interval so small as to tend to zero. In formulas:
  • 19. Forces • Definition It is a physical quantity that alters the state of rest or motion of an object. In the International System was chosen as the unit of measure for the forces the ‘newton’ and it is denoted by the symbol N. The force is indicated as follows:
  • 20. • Properties The forces are vectors because, in addition to having a verse, a module and a direction, can be added as vectors, with the tip-to tail method or with the parallelogram law. - Point of Application It is the point on which the force acts and from which starts the arrow that represents the force. - Reaction force It is the force applied by the constraint to prevent the movements of the rigid body. The reaction force depends on the force to which must react.
  • 21. Equilibrium • Definition It is the condition under which a body initially at rest remains at rest. • Properties Condition of equilibrium for a material point. The sum of all the forces applied is equal to the null vector. Equilibrium of a material point on an inclined plane.
  • 22.
  • 23. To make the material point remains in equilibrium it must decompose the force of gravity P into two components: one parallel to the plane and the other perpendicular. This will be countered by the reaction force. So in order to balance the material point is necessary to apply a force equal in intensity to the perpendicular component, but in the opposite direction. - Equilibrium for a rigid body A rigid body is in equilibrium when the sum of the applied forces is null and if the resultant of the moments of all forces is equal to the null vector. - Stable equilibrium It is when a body, after being subjected to a small disturbance, tends to return to the position of departure.
  • 24. - Unstable Equilibrium A body is in unstable equilibrium, if it moving slightly from its equilibrium position, tends to reach a new equilibrium position. - Indifferent equilibrium It is when a body, moved from its equilibrium position, remains stably in the new position.
  • 25. Weight force, mass and weight • Definition The “weight force” is the force of gravity with which the mass of the Earth (or of another planet) attracts every body towards its center. The “mass” is the measure of the amount of matter present in a body; The “weight” is the force of gravity which is exercised on every mass close to a celestial body. • Properties - The mass is measured in kg (or in its multiplies and submultiples); - The mass is a scalar quantity; - The mass does not change varying its position in space; - The weight is a force and thus a vector quantity and it is measured in Newton; W= m.g *g-acceleration of gravity and measures 9.8 m/s ^ 2
  • 26. Satellite Motion • Definition If a projectile is launched out of Earth’s atmosphere, in the horizontal direction with a speed sufficient, it will not more fall back on the Earth. In this motion the projectile becomes a satellite. • Properties - The hyperbolic trajectory is the trajectory along which a projectile turns away, while the parabolic trajectory is that described by a projectile launched with the lowest speed sufficient to does not allowing it to fall on the ground.
  • 27. • Centripetal Force It is the force directed towards the center that undergoes a body which moves with uniform circular motion. • Centrifugal Force It is an apparent force to which each body is subjected when it is in a frame of reference in rotation.
  • 29. First Law of Motion • Definition It is also called ‘law of inertia’ and it is constituted by two statements: 1) If the total force applied on a material point is equal to zero, then it moves at a constant speed; reciprocally, 2)If a material point moves at a constant speed, then the total force that undergoes is equal to zero. • Properties INERTIA It is the tendency of a body to maintain unchanged its state of motion (or rest)
  • 30. - The frame of reference in which the principle of inertia is valid are called ‘inertial systems’. There are however also frames of reference in which the principle of inertia is not valid. - The principle of inertia does not apply in an accelerated frame of reference with respect to an inertial frame of reference.
  • 31. Second Law of Motion • Definition This law says that the acceleration of a material point is at every moment directly proportional to the applied force; force and acceleration always have the same direction. • Properties - Force and acceleration are directly proportional. - This law establishes quantitative connection between the resultant of the forces applied to an object (the cause) and the acceleration produced (that is the effect of the force).
  • 32.
  • 33. Third Law of Motion • Definition For every action, there is an equal and opposite reaction. The statement means that in every interaction, there is a pair of forces acting on the two interacting objects. The size of the forces on the first object equals the size of the force on the second object. The direction of the force on the first object is opposite to the direction of the force on the second object. Forces always come in pairs - equal and opposite action-reaction force pairs.
  • 34.
  • 35. Principle of Relativity • Definition The laws of physics are the same in all inertial frames of reference that move between them with uniform rectilinear motion. • Properties
  • 36. Work of a Force • Definition In physics, the work W made by a constant force F is equal to: • Properties In the International System is used as a unit of measurement for the work the ‘Joule’ (J) - Positive work It occurs when the force and the displacement have the same direction.
  • 37. - Negative work It occurs when the force and the displacement have opposite directions. - Work of a variable force When the force is not constant, for example in the case of a spring, the work made is equal to: W= ½ ks^2 - Work of the interaction forces between two bodies When two bodies interact with each other with equal and opposite forces with intensity equal to F and with the variation of their distance equal to the vector r, the work made by the forces of interaction in the case of this displacement is equal to: W= F. r
  • 38. - Conservative and dissipative forces When the work that does a force not depends on the path taken, but only from the starting point and from the end point, it is said that the force is conservative. All non-conservative forces are called dissipative forces.
  • 39. Power • Definition The power is equal to the ration between the work and the time taken to make it. P = W / t • Properties - The unit of measurement of this quantity in the International System is the watt (W). - The power that a force must provide to move the body at a constant speed is equal to the product of the force and speed. P = Fv
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