Download presentation
Presentation is loading. Please wait.
1
Engineering Fundamentals II
Thermodynamics: Units and Dimensions, Problem Solving, and Systems
2
Units and Dimensions Basic Dimensions Derived Dimensions
Length [L] meter foot mass [m] kilogram pound-mass Time [t] second second Temperature [T] K or °C °R or °F Derived Dimensions Force [F] Newton pound-force Energy [E] joule foot-pound
3
Example: Units and Dimensions
Always include units in calculations E.g. Dimensional analysis
4
Problem Solving Known properties Find
Schematic and Data (from tables, etc.) Assumptions (e.g. ideal gas) Properties Analysis Comments
5
Macroscopic and Microscopic
The everyday experience of smoothness of matter is an illusion. Microscopic – statistical thermodynamics Explains mechanics of temperature, pressure and latent heats. Macroscopic – classical thermodynamics Based on volumes large enough that statistical deviation is not measurable A limit of statistical thermodynamics where properties are understood as averages.
6
Systems Closed, Isolated, Open Systems Properties and States
Processes and Cycles Extensive and Intensive Properties Equilibrium Temperature
7
Identify the System
8
Defining the boundary is critical!
ENGM 295 Spring 2008 Defining the boundary is critical!
9
Closed: no mass crosses boundary
10
Isolated: no mass, energy (via work or heat) or entropy crosses boundary ….
11
Open: mass, energy and entropy cross boundary
12
Properties Intensive – independent of “amount of system”
Density (specific volume) Temperature Pressure Also: velocity, voltage Extensive – dependent on “amount of system” Weight and mass Volume Energy Entropy Also: momentum, charge
13
Extensive and Intensive Properties
The sum of its parts Can have a density attributed to it e.g. momentum, mass, charge, entropy Intensive Remains the same when body is divided Can vary within a body e.g. velocity, pressure, voltage, temperature
14
Example: Properties Weight (W) and mass (m)
Volume (V) and specific volume (v = V/m) Density (ρ = m/V) Specific weight (γ = W/V) Specific gravity (SG = ρ/ρ water) Pressure (p = Force/Area) Atmospheric pressure = 101 kPa Pressure Head Pascal’s law
15
Measuring Pressure
16
Example 2-4
17
States A collection of properties.
Some properties are “state variables” You can integrate between two states to determine the property’s value Steady state –properties constant in time
18
Process: change of state
The change in value of a property that is altered is determined solely by the end states. If the value of a quantity depends on the process, it is not a property.
19
Cycle: Series of processes that return to the initial state
20
Zeroth law of Thermodynamics
A is in thermal equilibrium with C, and B is in thermal equilibrium with C, then A is in thermal equilibrium with B.
21
Thermal equilibrium means:
Temperature is equalized. Energy is not necessarily equalized.
22
Temperature and Thermometers
Thermometer in thermal equilibrium with substance being measured.
23
Temperature Ideal gas temperature:
p(T) = p0(1+βT) → p(T) = p0βTK i.e. pV = mRT → p = (constant)T Absolute Zero – 0 K (no degree symbol)
24
Quasi-equilibrium Processes
Systems are not always in thermal equilibrium during a process. Non-equilibrium states exhibit spatial variations of intensive properties. Quasi-equilibrium An idealized process Departure from equilibrium is infinitesimal
Similar presentations
© 2025 SlidePlayer.com. Inc.
All rights reserved.