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M. Abade-Abugre & A . SULLAIMAN
“Energy, Energy Transfers & General Energy Analysis”
Lecture 3
ME212-THERMODYNAMICS
24/01/2022
In This Lesson
• Forms Of Energy
• Energy Transfers
• Energy Transfers via Heat
• Energy Transfers via work
• 1st Law of Thermodynamics
• Energy balance Equation
• Energy & Environment
( Reading Assignment)
• Energy Conversion efficiencies
Forms Of Energy
• The sum of all these forms of Energy constitutes the total energy E of a system
Forms of Energy : Total Energy
• The total energy E of a system on a unit mass basis is denoted by (e)
• Thermodynamics deals only with the change of the total energy, which is what matters in
engineering problems.
• The change in total energy of a system is independent of the reference point
selected
Total energy
Macroscopic Forms : These energy forms are related to motion and the influence
of some external effects such as gravity, magnetism, electricity, and surface
tension. Examples include K.E and P.E
Microscopic Forms :These forms of energy are those related to the molecular
structure of a system and the degree of the molecular activity,
• The sum of all the microscopic forms of energy is called the internal energy (U) of a system.
Forms of Energy: Macroscopic(P.E & K.E )
• Kinetic Energy: This is the energy that a system possesses as a result of its motion
relative to some reference frame.
• When all parts of a system move with the same velocity, the kinetic energy is expressed as
or, on a unit mass basis
• Potential Energy: This is the energy that a system possesses as a result of its elevation in a
gravitational field.
• The magnetic, electric, and surface tension effects are usually ignored.
• Thus, The Total energy of a System
• On a unit mass basis
• Most closed systems remain stationary during a process and thus experience no change
in their kinetic and potential energies.
• Such systems are frequently referred to as stationary systems
• Thus, for a closed system : ∆𝑬 = ∆𝑼
Forms of Energy: Total Energy of A system
Forms of Energy : Mass Flow Rate & Energy Flow Rate
• Control Volume system
• Where 𝑽 is the volume flow rate, 𝝆 is the fluid density, 𝑨𝒄 is the
cross-sectional area of flow, and 𝑽𝒂𝒗𝒈 is the average flow velocity
normal to 𝑨𝒄
• This systems involve fluid flow for long periods of time and thus this
energy flow is conveniently express in a rate form
• mass flow rate 𝒎 : which is the amount of mass flowing through a
cross section per unit time. It is related to the volume flow rate 𝑽 (the
volume of a fluid flowing through a cross section per unit time)
Forms of Energy : Mechanical Energy
• Mechanical energy can be defined as the form of energy that can be converted to mechanical
work completely and directly by an ideal mechanical device such as an ideal turbine.
• A pump transfers mechanical energy to a fluid by raising its pressure, and a turbine extracts
mechanical energy from a fluid by dropping its pressure.
• Therefore, the pressure of a flowing fluid is also associated with its mechanical energy.
• Thus pressure can be alternatively be viewed as Energy per unit Volume
• Note that pressure itself is not a form of energy but a pressure force acting on a fluid through a
distance. to produce work, called flow work,
• Flow work is expressed in terms of fluid properties, and it is convenient to view it as part of the energy
of a flowing fluid ( thus it is called flow energy)
Forms of Energy : Mechanical Energy
• Therefore, the mechanical energy of a fluid does not change during flow if
its pressure, density, velocity, and elevation remain constant.
• In the absence of any irreversible losses, the mechanical energy change
represents the mechanical work supplied to the fluid or extracted from the
fluid
• The Mechanical energy can also be expressed in rate form as
• Then the mechanical energy change of a fluid during incompressible
(𝜌 = constant) flow becomes
Forms of Energy : Mechanical Energy
• The forms of energy already discussed, which constitute the total energy of a system, can
be contained or stored in a system, and thus can be viewed as the static forms of energy.
• The forms of energy not stored in a system can be viewed as the dynamic forms of
energy or as energy interactions.
• The only two forms of energy interactions associated with a closed system are
• Heat transfer &
• work.
An energy interaction is heat transfer if its driving force is a temperature difference.
• Otherwise, it is work
A control volume can also exchange energy via mass transfer since any time mass is
transferred into or out of a system, the energy content of the mass is also transferred with it.
Energy Transfer
Energy Transfer By Heat
• The direction of energy transfer is always from the higher temperature body to the lower
temperature one. Once the temperature equality is established, energy transfer stops
• Heat is defined as the form of energy that is transferred between two systems (or a system
and its surroundings) by virtue of a temperature difference.
• Heat is energy in transition. It is recognized only as it crosses the boundary of a system
• A process during which there is no heat transfer is called an adiabatic process
• E.g., Is a system that is well insulated so that only a negligible amount of
heat can pass through the boundary
• A system and its surroundings are at the same temperature and therefore
there is no driving force (temperature difference) for heat transfer
Energy Transfer By Heat
• Heat has units of kJ or Btu
• Heat transfer per unit mass of a system is denoted q and is determined
from
• The rate of heat transfer ( 𝐐 ): The amount of heat transferred per
unit time
• During a process, the amount of heat transfer is related to the heat
transfer rate
Energy Transfer By Work
• Work is the energy transfer associated with a force acting through a distance.
• Examples include
• A rising piston
• a rotating shaft
• an electric wire crossing the system boundaries are all associated with work interactions
• The work done per unit time is called power and is denoted 𝐖
• The unit of power is kJ/s, or kW.
• The work done during a process between states 1 and 2 is
denoted by 𝑾𝟏𝟐, or simply W
• The work done per unit mass of a system is denoted by
w and is expressed as
• The generally accepted formal sign convention for heat and work
interactions is as follows:
• Heat transfer to a system and work done by a system are positive
• Heat transfer from a system and work done on a system are
negative
Similarities Between Heat And Work Energy Transfers
• Both are recognized at the boundaries of a system as they cross the
boundaries. That is, both heat and work are boundary phenomena.
• Systems possess energy, but not heat or work.
• Both are associated with a process, not a state. Unlike properties, heat
or work has no meaning at a state.
• Both are path functions (i.e., their magnitudes depend on the path
followed during a process as well as the end states).
Accepted Sign Conventions For Q & W
Try Problem
Electrical Work
• Electrons crossing the system boundary do electrical work on the system.
• In an electric field, electrons in a wire move under the effect of electromotive
forces, doing work. When N coulombs of electrical charge move through a
potential difference V, the electrical work done is
• In the rate form , we have
• When both V and I remain constant during the time interval
dt, it reduces to
• General, both V and I vary with time, and the electrical
work done during a time interval dt is expressed as
Mechanical Forms Of Work
• From Mechanics:
• From Mechanics, For a non
constant Force
• The two requirements for a work interaction between a system and its surroundings to exist
• There must be a force acting on the boundary
• The boundary must move.
• In many thermodynamic problems, mechanical work is the only form of work involved. It is
associated with the movement of the boundary of a system or with the movement of the
entire system.
Mechanical Forms Of Work
• Some common forms of mechanical work
Shaft Work: Energy transmission with a rotating shaft.
• The torque T applied to the shaft is:
SHAFTS: AN INTRODUCTION | MECH
MINUTES | MISUMI USA - YouTube
Spring Work
• The work done by a force applied on a spring is :
• For linear elastic springs, the displacement x is proportional to
the force applied
• where k is the spring constant and has the unit kN /m. The
displacement x is measured from the undisturbed position of
the spring
• where x1 and x2 are the initial and the final displacements of the
spring, respectively, measured from the undisturbed position of the
spring
Work Done On An Elastic Solid Bars
• Solid bars behave as springs under the influence of a force
• The force is in the elastic range, that is, not large enough to cause
permanent (plastic) deformations
• The work associated with the expansion or contraction of an elastic solid bar
by replacing pressure p by its counterpart in solids, normal stress 𝝈𝒏 =
𝑭
𝑨
, in the work expression:
Work Associated With The Stretching Of A Liquid Film
• where 𝐝𝐀 = 𝟐𝐛𝐝𝐱.
• dx is the change in the surface area of the film.
• The factor 2 is because the film has two surfaces in contact with air.
• The force acting on the movable wire as a result of surface tension effects is
𝑭 = 𝟐𝒃𝝈𝒔
• 𝜎𝑠 is the surface tension force per unit length.
• A force is required to stretch this film by the movable portion of the wire
frame. This force is used to overcome the microscopic forces between
molecules at the liquid–air interfaces.
• These microscopic forces are perpendicular to any line in the surface,
and the force generated by these forces per unit length is called the
surface tension 𝝈𝒔, whose unit is N/m.
• Therefore, the work associated with the stretching of a film is also called
surface tension work. It is determined from
Work Done To Raise Or To Accelerate A Body
• The conservation of energy principle requires that an equivalent amount of
energy must be transferred to the body being raised or accelerated.
• The work transfer needed to raise a body is equal to the change in the
potential energy of the body.
• The work transfer needed to accelerate a body is equal to the change in
the kinetic energy of the body.
• The potential or kinetic energy of a body represents the work that can be
obtained from the body as it is lowered to the reference level or
decelerated to zero velocity.
• Application of these concepts with the consideration for friction and other losses form the basis for
determining the required power rating of motors used to drive devices such as elevators, escalators,
conveyor belts, etc.
• These concepts also plays a primary role in the design of automotive and aircraft engines, and in the
determination of the amount of hydroelectric power that can be produced from a given water reservoir
The First Law Of Thermodynamics
• The first law of thermodynamics, also known as the conservation of
energy principle is based on experimental observations.
• The Law provides a sound basis for studying the relationships among the
various forms of energy and energy interactions
• The first law of thermodynamics states that energy can be neither
created nor destroyed during a process; it can only change forms.
The First Law Of Thermodynamics: Energy Balance
• The determination of the energy change of a system during a process involves the
evaluation of the energy of the system at the beginning and at the end of the process
and taking their difference.
• Energy is a property, and the value of a property does not change unless
the state of the system changes. Therefore, the energy change of a system
is zero if the state of the system does not change during the process
Mechanisms Of Energy Transfer,𝑬𝒊𝒏 & 𝑬𝒐𝒖𝒕
• Noting that energy can be transferred in the forms of heat, work, and
mass, and that the net transfer of a quantity is equal to the difference
between the amounts transferred in and out, the energy balance can
be written more explicitly as
• For a closed system undergoing a cycle, the initial and final states are identical,
and thus ∆𝐸𝑆𝑦𝑠𝑡𝑒𝑚 = 𝐸2 − 𝐸1 = 0
• Thus 𝐸𝑖𝑛 = 𝐸𝑜𝑢𝑡.
• Noting that a closed system does not involve any mass flow across its
boundaries, the energy balance for a cycle can be expressed in terms of heat
and work interactions. That is, the net work output during a cycle is equal to net
heat input
Energy Conversion Efficiencies
• Efficiency is one of the most frequently used terms in
thermodynamics, and it indicates how well an energy conversion or
transfer process is accomplished.
• The efficiency of equipment that involves the combustion of a fuel is based on the heating value of the fuel
“which is the amount of heat released when a unit amount of fuel at room temperature is completely burned and
the combustion products are cooled to the room temperature”
• Then the performance of combustion equipment can be characterized by combustion efficiency, defined as,
Energy Conversion Efficiencies
• Mechanical work is often referred to as shaft work.
• In the absence of any irreversibility such as friction, mechanical energy
can be converted entirely from one mechanical form to another,
• The degree of perfection of the conversion process between the mechanical
work supplied or extracted and the mechanical energy of the fluid is expressed
by the pump efficiency and turbine efficiency,
Efficiencies of Mechanical and Electrical Devices
• The combined or overall efficiency of pump–motor and turbine–generator combinations
Practice Questions
Thermodynamics - Lecture 3 - Energy, Energy Transfers and General Energy Analysis.pptx

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Thermodynamics - Lecture 3 - Energy, Energy Transfers and General Energy Analysis.pptx

  • 1. M. Abade-Abugre & A . SULLAIMAN “Energy, Energy Transfers & General Energy Analysis” Lecture 3 ME212-THERMODYNAMICS 24/01/2022
  • 2. In This Lesson • Forms Of Energy • Energy Transfers • Energy Transfers via Heat • Energy Transfers via work • 1st Law of Thermodynamics • Energy balance Equation • Energy & Environment ( Reading Assignment) • Energy Conversion efficiencies
  • 3. Forms Of Energy • The sum of all these forms of Energy constitutes the total energy E of a system
  • 4. Forms of Energy : Total Energy • The total energy E of a system on a unit mass basis is denoted by (e) • Thermodynamics deals only with the change of the total energy, which is what matters in engineering problems. • The change in total energy of a system is independent of the reference point selected Total energy Macroscopic Forms : These energy forms are related to motion and the influence of some external effects such as gravity, magnetism, electricity, and surface tension. Examples include K.E and P.E Microscopic Forms :These forms of energy are those related to the molecular structure of a system and the degree of the molecular activity, • The sum of all the microscopic forms of energy is called the internal energy (U) of a system.
  • 5. Forms of Energy: Macroscopic(P.E & K.E ) • Kinetic Energy: This is the energy that a system possesses as a result of its motion relative to some reference frame. • When all parts of a system move with the same velocity, the kinetic energy is expressed as or, on a unit mass basis • Potential Energy: This is the energy that a system possesses as a result of its elevation in a gravitational field.
  • 6. • The magnetic, electric, and surface tension effects are usually ignored. • Thus, The Total energy of a System • On a unit mass basis • Most closed systems remain stationary during a process and thus experience no change in their kinetic and potential energies. • Such systems are frequently referred to as stationary systems • Thus, for a closed system : ∆𝑬 = ∆𝑼 Forms of Energy: Total Energy of A system
  • 7. Forms of Energy : Mass Flow Rate & Energy Flow Rate • Control Volume system • Where 𝑽 is the volume flow rate, 𝝆 is the fluid density, 𝑨𝒄 is the cross-sectional area of flow, and 𝑽𝒂𝒗𝒈 is the average flow velocity normal to 𝑨𝒄 • This systems involve fluid flow for long periods of time and thus this energy flow is conveniently express in a rate form • mass flow rate 𝒎 : which is the amount of mass flowing through a cross section per unit time. It is related to the volume flow rate 𝑽 (the volume of a fluid flowing through a cross section per unit time)
  • 8. Forms of Energy : Mechanical Energy • Mechanical energy can be defined as the form of energy that can be converted to mechanical work completely and directly by an ideal mechanical device such as an ideal turbine. • A pump transfers mechanical energy to a fluid by raising its pressure, and a turbine extracts mechanical energy from a fluid by dropping its pressure. • Therefore, the pressure of a flowing fluid is also associated with its mechanical energy. • Thus pressure can be alternatively be viewed as Energy per unit Volume • Note that pressure itself is not a form of energy but a pressure force acting on a fluid through a distance. to produce work, called flow work, • Flow work is expressed in terms of fluid properties, and it is convenient to view it as part of the energy of a flowing fluid ( thus it is called flow energy)
  • 9. Forms of Energy : Mechanical Energy • Therefore, the mechanical energy of a fluid does not change during flow if its pressure, density, velocity, and elevation remain constant. • In the absence of any irreversible losses, the mechanical energy change represents the mechanical work supplied to the fluid or extracted from the fluid • The Mechanical energy can also be expressed in rate form as • Then the mechanical energy change of a fluid during incompressible (𝜌 = constant) flow becomes
  • 10. Forms of Energy : Mechanical Energy
  • 11. • The forms of energy already discussed, which constitute the total energy of a system, can be contained or stored in a system, and thus can be viewed as the static forms of energy. • The forms of energy not stored in a system can be viewed as the dynamic forms of energy or as energy interactions. • The only two forms of energy interactions associated with a closed system are • Heat transfer & • work. An energy interaction is heat transfer if its driving force is a temperature difference. • Otherwise, it is work A control volume can also exchange energy via mass transfer since any time mass is transferred into or out of a system, the energy content of the mass is also transferred with it. Energy Transfer
  • 12. Energy Transfer By Heat • The direction of energy transfer is always from the higher temperature body to the lower temperature one. Once the temperature equality is established, energy transfer stops • Heat is defined as the form of energy that is transferred between two systems (or a system and its surroundings) by virtue of a temperature difference. • Heat is energy in transition. It is recognized only as it crosses the boundary of a system • A process during which there is no heat transfer is called an adiabatic process • E.g., Is a system that is well insulated so that only a negligible amount of heat can pass through the boundary • A system and its surroundings are at the same temperature and therefore there is no driving force (temperature difference) for heat transfer
  • 13. Energy Transfer By Heat • Heat has units of kJ or Btu • Heat transfer per unit mass of a system is denoted q and is determined from • The rate of heat transfer ( 𝐐 ): The amount of heat transferred per unit time • During a process, the amount of heat transfer is related to the heat transfer rate
  • 14. Energy Transfer By Work • Work is the energy transfer associated with a force acting through a distance. • Examples include • A rising piston • a rotating shaft • an electric wire crossing the system boundaries are all associated with work interactions • The work done per unit time is called power and is denoted 𝐖 • The unit of power is kJ/s, or kW. • The work done during a process between states 1 and 2 is denoted by 𝑾𝟏𝟐, or simply W • The work done per unit mass of a system is denoted by w and is expressed as
  • 15. • The generally accepted formal sign convention for heat and work interactions is as follows: • Heat transfer to a system and work done by a system are positive • Heat transfer from a system and work done on a system are negative Similarities Between Heat And Work Energy Transfers • Both are recognized at the boundaries of a system as they cross the boundaries. That is, both heat and work are boundary phenomena. • Systems possess energy, but not heat or work. • Both are associated with a process, not a state. Unlike properties, heat or work has no meaning at a state. • Both are path functions (i.e., their magnitudes depend on the path followed during a process as well as the end states). Accepted Sign Conventions For Q & W
  • 17. Electrical Work • Electrons crossing the system boundary do electrical work on the system. • In an electric field, electrons in a wire move under the effect of electromotive forces, doing work. When N coulombs of electrical charge move through a potential difference V, the electrical work done is • In the rate form , we have • When both V and I remain constant during the time interval dt, it reduces to • General, both V and I vary with time, and the electrical work done during a time interval dt is expressed as
  • 18. Mechanical Forms Of Work • From Mechanics: • From Mechanics, For a non constant Force • The two requirements for a work interaction between a system and its surroundings to exist • There must be a force acting on the boundary • The boundary must move. • In many thermodynamic problems, mechanical work is the only form of work involved. It is associated with the movement of the boundary of a system or with the movement of the entire system.
  • 19. Mechanical Forms Of Work • Some common forms of mechanical work Shaft Work: Energy transmission with a rotating shaft. • The torque T applied to the shaft is: SHAFTS: AN INTRODUCTION | MECH MINUTES | MISUMI USA - YouTube
  • 20. Spring Work • The work done by a force applied on a spring is : • For linear elastic springs, the displacement x is proportional to the force applied • where k is the spring constant and has the unit kN /m. The displacement x is measured from the undisturbed position of the spring • where x1 and x2 are the initial and the final displacements of the spring, respectively, measured from the undisturbed position of the spring
  • 21. Work Done On An Elastic Solid Bars • Solid bars behave as springs under the influence of a force • The force is in the elastic range, that is, not large enough to cause permanent (plastic) deformations • The work associated with the expansion or contraction of an elastic solid bar by replacing pressure p by its counterpart in solids, normal stress 𝝈𝒏 = 𝑭 𝑨 , in the work expression:
  • 22. Work Associated With The Stretching Of A Liquid Film • where 𝐝𝐀 = 𝟐𝐛𝐝𝐱. • dx is the change in the surface area of the film. • The factor 2 is because the film has two surfaces in contact with air. • The force acting on the movable wire as a result of surface tension effects is 𝑭 = 𝟐𝒃𝝈𝒔 • 𝜎𝑠 is the surface tension force per unit length. • A force is required to stretch this film by the movable portion of the wire frame. This force is used to overcome the microscopic forces between molecules at the liquid–air interfaces. • These microscopic forces are perpendicular to any line in the surface, and the force generated by these forces per unit length is called the surface tension 𝝈𝒔, whose unit is N/m. • Therefore, the work associated with the stretching of a film is also called surface tension work. It is determined from
  • 23. Work Done To Raise Or To Accelerate A Body • The conservation of energy principle requires that an equivalent amount of energy must be transferred to the body being raised or accelerated. • The work transfer needed to raise a body is equal to the change in the potential energy of the body. • The work transfer needed to accelerate a body is equal to the change in the kinetic energy of the body. • The potential or kinetic energy of a body represents the work that can be obtained from the body as it is lowered to the reference level or decelerated to zero velocity. • Application of these concepts with the consideration for friction and other losses form the basis for determining the required power rating of motors used to drive devices such as elevators, escalators, conveyor belts, etc. • These concepts also plays a primary role in the design of automotive and aircraft engines, and in the determination of the amount of hydroelectric power that can be produced from a given water reservoir
  • 24. The First Law Of Thermodynamics • The first law of thermodynamics, also known as the conservation of energy principle is based on experimental observations. • The Law provides a sound basis for studying the relationships among the various forms of energy and energy interactions • The first law of thermodynamics states that energy can be neither created nor destroyed during a process; it can only change forms.
  • 25. The First Law Of Thermodynamics: Energy Balance • The determination of the energy change of a system during a process involves the evaluation of the energy of the system at the beginning and at the end of the process and taking their difference. • Energy is a property, and the value of a property does not change unless the state of the system changes. Therefore, the energy change of a system is zero if the state of the system does not change during the process
  • 26. Mechanisms Of Energy Transfer,𝑬𝒊𝒏 & 𝑬𝒐𝒖𝒕 • Noting that energy can be transferred in the forms of heat, work, and mass, and that the net transfer of a quantity is equal to the difference between the amounts transferred in and out, the energy balance can be written more explicitly as • For a closed system undergoing a cycle, the initial and final states are identical, and thus ∆𝐸𝑆𝑦𝑠𝑡𝑒𝑚 = 𝐸2 − 𝐸1 = 0 • Thus 𝐸𝑖𝑛 = 𝐸𝑜𝑢𝑡. • Noting that a closed system does not involve any mass flow across its boundaries, the energy balance for a cycle can be expressed in terms of heat and work interactions. That is, the net work output during a cycle is equal to net heat input
  • 27. Energy Conversion Efficiencies • Efficiency is one of the most frequently used terms in thermodynamics, and it indicates how well an energy conversion or transfer process is accomplished. • The efficiency of equipment that involves the combustion of a fuel is based on the heating value of the fuel “which is the amount of heat released when a unit amount of fuel at room temperature is completely burned and the combustion products are cooled to the room temperature” • Then the performance of combustion equipment can be characterized by combustion efficiency, defined as,
  • 28. Energy Conversion Efficiencies • Mechanical work is often referred to as shaft work. • In the absence of any irreversibility such as friction, mechanical energy can be converted entirely from one mechanical form to another, • The degree of perfection of the conversion process between the mechanical work supplied or extracted and the mechanical energy of the fluid is expressed by the pump efficiency and turbine efficiency,
  • 29. Efficiencies of Mechanical and Electrical Devices • The combined or overall efficiency of pump–motor and turbine–generator combinations