Professor Giblin Lecture 1

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Presentation transcript:

Professor Giblin Lecture 1 ME 2233 - Thermodynamics Professor Giblin Lecture 1

About the Instructor David J. Giblin, Ph.D. david.giblin@engr.uconn.edu Office Location: Comm & Prof Bldg 203C Office Hours: T&W 2:00-3:45. Lecture: M&W, 9:25-10:40, ACD 208 or Comm & Prof Bldg 210. Course Website: http://www.engr.uconn.edu/~david.giblin/me2233

About the Course Course Text: Fundamentals of Engineering Thermodynamics, 8th Ed., Moran, Shapiro, et al., John Wiley & Sons, Inc., © 2014. ISBN: 9781118412930. Objective: Develop and apply thermodynamic analysis to engineering problems. Description: Introduction to the First and Second Laws of Thermodynamics. Thermodynamic properties of pure substances and ideal gases. Analysis of ideal and real processes - including turbines, pumps, heat exchangers, and compressors.

Grading Breakdown Homework 15 % Quizzes 05 % Exam #1 15 % Exam #2 20 % Final Exam 25 %

General Expectations All students are expected to arrive on time to every class. Homework: One or two problems assigned for each class Collected at the beginning of class Group work is encouraged on assignments, but submitted work must be completed independently. Assignments, solutions, and other course related material will be posted on the course website

Learning Outcomes Explain several fundamental concepts used throughout this book including closed system, control volume, boundary and surroundings, property, state, process, the distinction between extensive and intensive properties, and equilibrium. Identify SI and English Engineering units, including units for specific volume, pressure, and temperature.

Learning Outcomes, cont. Describe the relationship among the Kelvin, Rankine, Celsius, and Fahrenheit temperature scales. Apply appropriate unit conversion factors during calculations. Apply the problem-solving methodology used in this book.

Defining Systems System: whatever we want to study. Surroundings: everything external to the system. Boundary: distinguishes system from its surroundings. Boundary System Surroundings

Closed System A system that always contains the same matter. No transfer of mass across its boundary can occur. Isolated system: special type of closed system that does not interact in any way with its surroundings.

Control Volume A given region of space through which mass flows. Mass may cross the boundary of a control volume.

Macroscopic and Microscopic Views Systems can be described from the macroscopic and microscopic points of view. The microscopic approach aims to characterize by statistical means the average behavior of the particles making up a system and use this information to describe the overall behavior of the system. The macroscopic approach describes system behavior in terms of the gross effects of the particles making up the system – specifically, effects that can be measured by instruments such as pressure gages and thermometers. Engineering thermodynamics predominately uses the macroscopic approach.

Property A macroscopic characteristic of a system to which a numerical value can be assigned at a given time without knowledge of the previous behavior of the system. For the system shown, examples include: Mass Volume Energy Pressure Temperature Gas

State The condition of a system as described by its properties. Example: The state of the system shown is described by p, V, T,…. The state often can be specified by providing the values of a subset of its properties. All other properties can be determined in terms of these few. Gas State: p, V, T, …

Process A transformation from one state to another. When any of the properties of a system changes, the state changes, and the system is said to have undergone a process. Example: Since V2 > V1, at least one property value changed, and the gas has undergone a process from State 1 to State 2. State 1: p1, V1, T1, … State 2: p2, V2, T2, … Gas

Extensive Property Depends on the size or extent of a system. Examples: mass, volume, energy. Its value for an overall system is the sum of its values for the parts into which the system is divided. Its value may vary with time but not position.

Intensive Property Independent of the size or extent of a system. Examples: pressure, temperature. Its value is not additive as for extensive properties. May vary from place to place within the system at any moment – function of both position and time.

Equilibrium When a system is isolated, it does not interact with its surroundings; however, its state can change as a consequence of spontaneous events occurring internally as its intensive properties such as temperature and pressure tend toward uniform values. When all such changes cease, the system is at an equilibrium state. Equilibrium states and processes from one equilibrium state to another equilibrium state play important roles in thermodynamic analysis.

Units A unit is any specified amount of a quantity by comparison with which any other quantity of the same kind is measured (e.g., meter, kilometers, feet, and miles are all units of length). Two systems of units: SI (Système International d’Unités) English Engineering units.

Units F = ma (Eq. 1.1) SI: 1 N = (1 kg)(1 m/s2) = 1 kg∙m/s2 (Eq. 1.2) In these unit systems, mass, length, and time are base units and force has a unit derived from them using, F = ma (Eq. 1.1) SI: 1 N = (1 kg)(1 m/s2) = 1 kg∙m/s2 (Eq. 1.2) English: (Eq. 1.5) 1 lbf = (1 lb)(32.1740 ft/s2) = 32.1740 lb∙ft/s2

Density (r) and Specific Volume (v) From a macroscopic perspective, description of matter is simplified by considering it to be distributed continuously throughout a region. When substances are treated as continua, it is possible to speak of their intensive thermodynamic properties “at a point.” At any instant the density (r ) at a point is defined as (Eq. 1.6) where V ' is the smallest volume for which a definite value of the ratio exists.

Density (r) and Specific Volume (v) Density is mass per unit volume. Density is an intensive property that may vary from point to point. SI units are (kg/m3). English units are (lb/ft3).

Density (r) and Specific Volume (v) Specific volume is the reciprocal of density: v = 1/r . Specific volume is volume per unit mass. Specific volume is an intensive property that may vary from point to point. SI units are (m3/kg). English units are (ft3/lb). Specific volume is usually preferred for thermodynamic analysis when working with gases that typically have small density values.

Pressure (p) Consider a small area A passing through a point in a fluid at rest. The fluid on one side of the area exerts a compressive force that is normal to the area, Fnormal. An equal but oppositely directed force is exerted on the area by the fluid on the other side. The pressure (p) at the specified point is defined as the limit (Eq. 1.10) where A' is the area at the “point” in the same limiting sense as used in the definition of density.

Pressure Units SI unit of pressure is the pascal: 1 pascal = 1 N/m2 Multiples of the pascal are frequently used: 1 kPa = 103 N/m2 1 bar = 105 N/m2 1 MPa = 106 N/m2 English units for pressure are: pounds force per square foot, lbf/ft2 pounds force per square inch, lbf/in.2

Absolute Pressure Absolute pressure: Pressure with respect to the zero pressure of a complete vacuum. Absolute pressure must be used in thermodynamic relations. Pressure-measuring devices often indicate the difference between the absolute pressure of a system and the absolute pressure of the atmosphere outside the measuring device.

Gage and Vacuum Pressure When system pressure is greater than atmospheric pressure, the term gage pressure is used. p(gage) = p(absolute) – patm(absolute) (Eq. 1.14) When atmospheric pressure is greater than system pressure, the term vacuum pressure is used. p(vacuum) = patm(absolute) – p(absolute) (Eq. 1.15)

Temperature (T) If two blocks (one warmer than the other) are brought into contact and isolated from their surroundings, they would interact thermally with changes in observable properties. When all changes in observable properties cease, the two blocks are in thermal equilibrium. Temperature is a physical property that determines whether the two objects are in thermal equilibrium.

Thermometers Any object with at least one measurable property that changes as its temperature changes can be used as a thermometer. Such a property is called a thermometric property. The substance that exhibits changes in the thermometric property is known as a thermometric substance.

Thermometers Example: Liquid-in-glass thermometer Consists of glass capillary tube connected to a bulb filled with liquid and sealed at the other end. Space above liquid is occupied by vapor of liquid or an inert gas. As temperature increases, liquid expands in volume and rises in the capillary. The length (L) of the liquid in the capillary depends on the temperature. The liquid is the thermometric substance. L is the thermometric property. Other types of thermometers: Thermocouples Thermistors Radiation thermometers and optical pyrometers

Temperature Scales Kelvin scale: An absolute thermodynamic temperature scale whose unit of temperature is the kelvin (K); an SI base unit for temperature. Rankine scale: An absolute thermodynamic temperature scale with absolute zero that coincides with the absolute zero of the Kelvin scale; an English base unit for temperature. T(oR) = 1.8T(K) (Eq. 1.16) Celsius scale (oC): T(oC) = T(K) – 273.15 (Eq. 1.17) Fahrenheit scale (oF): T(oF) = T(oR) – 459.67 (Eq. 1.18)

Design Engineering design is a decision-making process that draws principles from engineering and fields Fundamental elements include establishment of objectives, synthesis, analysis, construction, testing, and evaluation. Designs are typically subject to constraints including economics, safety, and environmental impact.

Problem-Solving Methodology Known: Read the problem, think about it, and identify what is known. Find: State what is to be determined. Schematic and Given Data: Draw a sketch of system and label with all relevant information/data. Engineering Model: List all simplifying assumptions and idealizations made. Analysis: Reduce appropriate governing equations and relationships to forms that will produce the desired results.