Welcome to PHY 183 Physics for Scientists and Engineers
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Transcript of Welcome to PHY 183 Physics for Scientists and Engineers
Welcome to PHY 183 Physics for Scientists and Engineers
Meaning of the picture ?
Lecturer:MSc: Dương Hiếu Đẩu Vice Dean of COS Head of Physics DeptEmail: [email protected]: 84.71. 832061
PHY 183
PHY 183 - Program Physics for Scientists and Engineers
Chapter 1 KINEMATICS 7/5Chapter 2 DYNAMICS 7/5 Chapter 3 WORK AND ENERGY 6/4 Chapter 4 ROTATIONAL MOTION 6/4 The first test 40% (2)Chapter 5 PERIODIC MOTION 5/3Chapter 6 WAVE MOTION 5/3 Chapter 7 FLUIDS AND THERMAL PHYSICS
5/3 Chapter 8 GAS LAWS AND KINETIC THEORY
5/3Chapter 9 LIQUID PHASE 6/4 The final examination 60%
1- ELEMENTARY MECHANICS &THERMODYNAMICS
John W. Norbury2- Cơ Nhiệt - Đại cương Nguyễn Thành Vấn & Dương Hiếu Đẩu 3- Fundamentals of Physics (Fourth edition) David Halliday, Robert Resnick, Jearl Walker 4- Principles of Physics
Frank J. Blatt
Download books and communications
1. Lecturing. 25 H
2. Doing exercises. 18 H
3. Reading books and group discussions. 10
H1. Seminars. 05 H 2. Testing. 02 HYou are free to ask the teacher for your
understanding
1. Measurements & units2. Scalars & vectors3. Displacement, Velocity and
acceleration4. Relative velocity.5. Motion in two dimensions and
in three dimensions6. Special case: Gravity
Part 1
Measurements
Units of Measurement
Express this experiment ?
Measurement
You are making a measurement when you
Check your weight * Check your height
Read your watch * Take your temperature
Looking your face from a mirror
Listening to your voice
What kinds of measurements did you make today?
Standards of Measurement
When we measure, we use a measuring tool to compare some dimension of an object to a standard.
EX: Use a ruler
determine three
dimensions of a house
Which one can be used for house?
Some Tools for Measurement
Thermometer
Measuring cup,Graduated cylinder
Watch
Scale
Give the names for these tools
Learning Check
From the previous slide, state the tool (s) you would use to measure
A. temperature ____________________
B. volume ____________________
____________________
C. time ____________________
D. weight ____________________
thermometer
measuring cup,graduated cylinder
watch
scale
Measurement in Physics
In Physics we
do experiments
measure quantities
use numbers to report measurements
Learning Check
What are some international units that are used to measure each of the following?
A. length
B. volume
C. weight
D. temperature
Solution
Some possible answers are
A. length inch, foot, yard, mile
B. volume teaspoon, gallon (4,54L England-3,78L US),
pint (0.58 L), quart(1.14 L)
C. weight ounce, pound (lb), ton
D. temperature °F °K °R
Metric System (SI)System of international measurements
• Is a decimal system based on 10• Used in most of the world• Used by scientists and hospitals
What are fundamental scientific SI unit ?
Stating a Measurement
In every measurement there is a Number followed by a
Unit from measuring device
EX: Use a microscope
to determine the size
of a virus (5 m)
Learning Check
What is the unit of measurement in each of the
following examples?
A. The patient’s temperature is 102°F.
B. The sack holds 2 Ibs of potatoes.
C. It is 8 miles from your house to school.
D. The bottle holds 2 L of orange soda.
Solution
A. °F (degrees Fahrenheit)
B. lbs (pounds)
C. miles
D. L (liters)
Learning Check
Identify the measurement in metric units. A. John’s height is1) 1.5 yards 2) 6 feet 3) 2 meters
B. The volume of two bottles is1) 1 liters 2) 1 quart 3) 2 pints
C. The mass of a lemon is1) 12 ounces 2) 145 grams 3) 0.6 pounds
Solution
A. John’s height is
3) 2 meters
B. The volume of two bottles is1) 1 liter
C. The mass of a lemon is
2) 145 grams
Learn by heart
Volume
Name symbol = m Name symbol = m
Learn by heart
X 0C= (X+273) 0K = (0,8X) 0R = = (1,8X+32) 0F
Name =Kg Name =Kg
Learning Check
Your temperature is 40 0C, it equals to..
A. 314 0K
B. 32 0R
C. 104 0F
D. All are the same
System based on 10
Scientific Notation
Learning Check
Part 2
Vectors and scales
Learning Check
The sum of two vector A and B (see figure) is C…
A =5cm
B =5cm
C =7.07cm
Multiplication of vectors
• There are two common ways to multiply vectors– “Scalar or dot product”: Result is a scalar
– “Vector or cross product”: Result is a vector (not now…)
A B = 0A B = 0
A B = 0 A B = 0
A B = |A| |B| cos()
|A B| = |A| |B| sin()
We can write vector without arrow
Scalar product
• Useful for performing projections.
• Calculation is simple in terms of components.
Calculation is easy in terms of magnitudes and relative angles.
A î = Ax
î
A
A x
Ay
A B = (A )(B ) + (A )(B )x yx y
cos BA BA
Learning Check
The product of two vector A and B (see figure) is
A =5cm
B =5cm A . B = |A| |B| cos() =0
|A B| = |A| |B| sin()= 25
Part 3
Displacement, Velocity and Acceleration
How can we determine a car M is running or not ?
A. Use a certain point O (at rest)
B. Measure r = OM
C. If OM unchanged M at rest
D. OM changed car is moving
0
M
0M
Displacement
• The position of an object is described by its position vector, r
• The displacement of the object is defined as the change in its position (final –initial)
∆r = rf - ri
-ri
∆r
Average Velocity• The average velocity is the
ratio of the displacement to the time interval for the displacement
• The direction of the average velocity is in the direction of the displacement vector, ∆r
The average velocity between points is independent of the path taken
Instantaneous Velocity• The instantaneous velocity is the limit of the average velocity as
∆t approaches zero• The direction of the instantaneous velocity is along a line that is
tangent to the path of the particle’s direction of motion.
v
• The magnitude of the instantaneous velocity vector is the speed. (The speed is a scalar quantity)
Average Acceleration• The average acceleration of a particle as it
moves is defined as the change in the instantaneous velocity vector divided by the time interval during which that change occurs.
a
• The average acceleration is a vector quantity
directed along ∆v
Instantaneous Acceleration• The instantaneous acceleration is the limit of the
average acceleration as ∆v/∆t approaches zero
• The instantaneous acceleration is a vector with components parallel (tangential) and/or perpendicular (radial) to the tangent of the path (will see in Chapter 4)
Producing an Acceleration
• Various changes in a particle’s motion may produce an acceleration– The magnitude of the velocity vector may
change– The direction of the velocity vector may
change
(Even if the magnitude remains constant)– Both may change simultaneously
Exercises of today’s lecture
Make the figure to show this moving
What is displacement of a train from staring point to point at 3 seconds after ?
What is the velocity and acceleration of a train?? from staring point to point at 3 seconds after ?