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    PHYSICS 1710.001

    MWF 9:009:50 a.m.

    Dr. Yuankun Lin

    Associate Professor(working on nano-photonics, and 3D nanofabrication using lasers)

    Physics Bldg., Room 323

    (940) [email protected]

    Office Hours: MWF 9:50-10:30 am, and by appointment

    mailto:[email protected]:[email protected]
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    Course Orientation

    1. Laboratory

    2. Course Syllabus

    1. Online homework-Masteringphysics

    2. Response Cards

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    Textbook, response card, online

    homework

    Textbook: University Physics, 13thEdition, by Young andFreedman.

    Hardcover text with MasteringPhysics access

    3-hole punched edition with MasteringPhysics access

    MasteringPhysics access including e-book for Young/Freedman

    Responsive Innovations Response Card, Part No. RCRF-01,

    distributed by Turning Technologies, LLC

    Homework: www.masteringphysics.com

    http://www.masteringphysics.com/http://www.masteringphysics.com/
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    Attendance/Participation: 5% of your grade will depend upon your attendance and participation in class.

    You will be expected to bring your Response Card with you to class, and participatein answering in-class questions.

    (Never bring other clickers to help others. I will randomly call names and check.Both students will lose 5% with a false clicker response)

    If your card is not working, write down your name in a piece of paper and hand it into me after class

    Laptop computers are not allowed in the class room

    If you miss a class, you will be confused with new lecture materials and feelboring and frustrated in the class

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    UNT policy on non-attendance

    Students might be dropped from this course due to

    their non-attendance.

    Last day for instructors to drop a student for the non-

    attendance (WF) is: Nov 21, 2014.

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    Exams: 26-Sep, Exam 1Ch. 1-4, 4:00-5:30 PM, ART 223

    24-Oct, Exam 2Ch. 5-8, 4:00-5:30 PM, ART 223 (there is atypo for the date in your printed syllabus)

    21-Nov, Exam 3Ch. 9, 10, 14, 15, 4:00-5:30 PM, ART 223

    comprehensive final exam, 4:00 -6:00 p.m. on Monday,December 8, location: TBA

    There will be no makeup exams.

    You must show all of your work on your exam papers forfull credit.

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    Copy from students exam

    A correct answer without steps=== zero credit

    equation

    number

    answer

    Equation is right, answer is wrong

    ===Partial credit

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    Grading policy, example

    1stexam 15%; 2ndexam 15%; 3rdexam 15%; 30%for the final; 5%additional weighting will be given for your best exam.

    Homework 10%

    5%for lecture participation

    5%for recitation quizzes

    Total 100%

    Lab Credit: You must enroll separately in Physics 1730 forlaboratory science credit.

    Exam 1Exam 2

    Exam 3

    Final

    67 98 108 82

    15% 15% 15+5% 30%

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    Online Homework 10%

    What You Need:

    A valid email address

    A student access code(Comes in the Student Access Kitthat may have been packaged with your new textbook oryou can purchase access online atwww.masteringphysics.com.)

    The ZIP code for your school: 76203

    A Course ID: UNTPHYS1710LIN2014

    See syllabus for details

    http://www.masteringphysics.com/http://www.masteringphysics.com/
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    Homework grading policy:

    Some HW problems are required to hand in a writtensolution

    If you have earned computer credit for a problem, you

    must hand in written solution and show sufficient work inyour written HW to retain that credit.

    If a online solution is wrong, correctness of the written

    solutioncan help you receive up to 90% of full credit.

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    Written homework solution

    Hand in neatly written solutions in the mailbox

    labeled 1710Lin near the south end of the

    2ndfloor hallway in the Physics Building by the

    same due date and time as for the online

    homework.

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    Response card

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    Registration of response card

    You must provide the instructor with the six-

    character alpha-numeric code located on the

    back of your keypad, immediately

    underneath the bar code

    You must set the keypad channel to match

    that of the receiver in the lecture hall.

    Press GO causing the keypad LED to blink

    red-green, press 3 and 3, then press go

    again.

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    Registration of response card

    Login learn.unt.edu

    Select course PHYS1710

    Click course content

    Click

    Click Register ResponseCard Device ID

    And enterthe six-character code.

    The code dont contain o (it is zero).

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    Testing your response card.

    Press GO causing the keypad LED to blink red-green, press 3 and 3, then press go again.

    1. Yes

    2. No

    3. Dude! Not completely

    1. 2. 3.

    0% 0%0%

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    Recitation Sections 204, 208, 209,

    TA instructor

    Recitation 5%

    Recitation sections meets starting from

    Wednesday this week

    TA will solve all HW problems in recitation

    Attending recitation helps you receive 5% forrecitation itself and 10% for finished HW, andimprove your exam score

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    PHYS 1710 tutorial sessions

    Office hours of six 1710/2220 TAs are integrated

    with PIC tutorial sessions

    Location: PIC (Second floor in Physics Building)

    Will post schedule online. The schedule will coverall week-days from Morning to Evening.

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    Difficulty of PHYS 1710 One of the most difficult course in all Universities

    Finish your homework

    Read your textbook and bring questions to lecture

    Finish old exams posted @blackboard

    We are working together for a grade of A

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    Chap 1

    Units,

    Physical Quantities,

    and Vectors

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    Standards of Quantities

    Standardized systems

    agreed upon by some authority, usually a

    governmental body

    SISystme International

    agreed to in 1960 by an international committee

    main system used in this text

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    Fundamental Quantities and Their

    Units

    Quantity SI Unit

    Length meter

    Mass kilogramTime second

    Temperature Kelvin

    Electric Current Ampere

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    Quantities Used

    In mechanics, three basic quantitiesare used

    Length

    Mass

    Time

    Will also use derived quantities

    These are other quantities can be expressed interms of these

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    Length

    Units

    SImeter, m

    Defined in terms of a meterthe distance

    traveled by light in a vacuum during a given

    time of 1/299 792 458 second

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    Mass

    Units

    SIkilogram, kg

    Defined in terms of a kilogram, based on a

    specific cylinder kept at the International

    Bureau of Standards

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    Standard Kilogram

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    Time

    Units

    seconds, s

    Defined in terms of the oscillation of

    radiation from a cesium atom

    US Official Atomic Clock

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    Prefixes.

    Prefixes correspond topowers of 10

    The prefixes can be

    used with any baseunits

    They are multipliers ofthe base unit

    Examples:1 mm = 10-3m1 mg = 10-3g

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    Conversion of Units

    When units are not consistent, you may need

    to convert to appropriate ones

    Units can be treated like algebraic quantities

    that can cancel each other out

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    Conversion

    Always include units for every quantity, you

    can carry the units through the entire

    calculation

    Multiply original value by a ratio equal to one

    Example

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    Uncertainty in Measurements

    There is uncertainty in every measurementthis

    uncertainty carries over through the calculations

    May be due to the apparatus, the experimenter,

    and/or the number of measurements made Need a technique to account for this uncertainty

    We will use rules for significant figures toapproximate the uncertainty in results of

    calculations

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    Significant Figures

    A significant figure is one that is reliablyknown

    Zeros may or may not be significant

    Those used to position the decimal point are notsignificant

    To remove ambiguity, use scientific notation

    In a measurement, the significant figuresinclude the first estimated digit

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    Significant Figures, examples

    0.0075 m has 2 significant figures

    The leading zeros are placeholders only

    Can write in scientific notation to show more clearly: 7.5 x10-3m for 2 significant figures

    10.0 m has 3 significant figures

    The decimal point gives information about the reliability ofthe measurement

    1500 m is ambiguous

    Use 1.5 x 103m for 2 significant figures

    Use 1.50 x 103m for 3 significant figures

    Use 1.500 x 103m for 4 significant figures

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    Operations with Significant Figures

    Multiplying or Dividing

    When multiplying or dividing, the number ofsignificant figures in the final answer is thesame as the number of significant figures in

    the quantity having the lowest number ofsignificant figures.

    Example: 25.57 m x 2.45 m = 62.6 m

    2

    The 2.45 m limits your result to 3 significantfigures

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    Operations with Significant FiguresAdding or

    Subtracting

    When adding or subtracting, the number of

    decimal places in the result should equal the

    smallest number of decimal places in any term

    in the sum.

    Example: 135 cm + 3.25 cm = 138 cm

    The 135 cm limits your answer to the units

    decimal value

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    Vectors and Scalars

    A scalar quantityis completely specified by a

    single value with an appropriate unit and has

    no direction.

    A vector quantityis completely described by a

    number and appropriate units plus a

    direction.

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    Vector Notation

    When handwritten, use an arrow:

    When printed, will be in bold print: A

    When dealing with just the magnitude of a vector in

    print, an italic letter will be used:Aor |A|

    The magnitude of the vector has physical units

    The magnitude of a vector is always a positive

    number

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    Learn to use Vector

    Two-dimensional or three-dimensional

    motions will use the vector concept

    Warning: Lots of students could not solve 2D

    or 3D motion problems due to difficulty in

    vector

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    Equality of Two Vectors

    Two vectors are equal

    if they have the same

    magnitude and the

    same direction

    A= BifA= Band they

    point along parallel

    lines All of the vectors

    shown are equal

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    Adding Vectors

    When adding vectors, their directions must be

    taken into account

    Units must be the same

    Graphical Methods

    Use scale drawings

    Algebraic Methods

    More convenient

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    Adding Vectors Graphically

    http://localhost/var/www/apps/conversion/tmp/scratch_1/VTM04AN1.MOV
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    Subtracting Vectors

    http://localhost/var/www/apps/conversion/tmp/scratch_1/AF_0306.html
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    Adding or Subtracting Vectors

    Algebraically

    Two methods:

    Use law of cosines, law of sines

    or

    Use component method (generally preferred)

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    Components of a Vector

    A componentis a part

    It is useful to use rectangular

    components These are the projections of the

    vector along the x- and y-axes

    Ax and Ayare the component

    vectorsof A

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    Components of a Vector, 2

    The x-component of a vector is the projection

    along the x-axis:

    The y-component of a vector is the projection

    along the y-axis:

    Then, A = AX +AY

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    Components of a Vector, 3

    To obtain the original

    vector from its

    components, we can

    add them as shown

    graphically here:

    (Remember that the

    order of addition isnot important.)

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    Components of a Vector, 4

    The previous equations are valid only if ismeasured with respect to the x-axis

    The components are the legs of the right trianglewhose hypotenuse is A

    May still have to find with respect to the positivex-axis

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    Unit Vectors

    A unit vectoris a dimensionless vector with a

    magnitude of exactly 1.

    Unit vectors are used to specify a direction

    and have no other physical significance

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    Unit Vectors, cont.

    The symbols i, j, andk

    represent unit vectors

    They form a set ofmutually

    perpendicular vectors

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    Unit Vectors in Vector Notation

    Axis the same asAxandAyis the same as

    Ay

    etc.

    The complete vector

    can be expressed as

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    Adding Vectors Using Unit Vectors

    Using R= A+ B

    Then

    and so Rx=Ax+ Bxand Ry=Ay+ By

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    Find the sum of A = 2i + 5jk and

    B= 4i -2j+ 7k.

    1. 6i +9k

    2. 6i + 7j + 8k

    3. 6i + 3j + 6k4. 8i - 10j - 7k

    1 2 3 4

    0% 0%0%0%

    Response

    Counter

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    A = 2i + 5jk

    B= 4i -2j+ 7k

    F ind R=3A+2B?

    3A=3(2i+5j-k) = 6i+15j -3k2B=2(4i-2j+7k) = 8i -4j+14k

    R=14i+11j+11k

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    Fall 2011 exam question

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    D t d t

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    Dot product

    answer: scaler

    A=Axi+Ayj+Azk

    B=Bxi+Byj+Bzk

    A dot B=AxBx+AyBy+AzBz

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    Consider the two vectors

    A=3i+4j

    B=-8i+6j

    A. zero

    B. 14

    C. 48

    D. 50

    E. none of these

    What is the dot product A

    B

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    Consider the two vectors

    A=3i-4j

    B=6k

    What is the dot product A

    B

    A. zeroB.6

    C. +6

    D. 42

    E.42

    2012 ti

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    2012 exam question

    Cross product

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    pright hand rule

    A B=|A | |B | sin

    is the angle between A and B

    i j=k

    j k=i k i=j

    j i=-k

    k j=-i

    i k=-j

    i i=0

    j j=0

    k k=0

    Cross product, my rule

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    p , y

    i j k i j k i j k i j k

    Next Neighbor

    Left to right, +, right to left, -

    Cross product

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    Cross product

    answer still vector

    Very often it is not necessary to use determinantformula

    A simple math can do (see next slide)

    id h

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    Consider the two vectors

    A=3i+4j

    B=-8i+6j

    A. +6k

    B. -6k

    C. 50k

    D. -50kE. none of these

    What is the cross product AB

    =3 i(-8i+6j)+4 j(-8i+6j)

    =18k-32(-k)=50 k

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    Consider the two vectors

    A=3i-4j

    B=6k

    What is the dot product AB

    A. zeroB. 24i+18j

    C. -24i-18j

    D. 18i-24j

    E. 18i-24j

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    Fall 2011 Exam question

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    Fall 2011 Exam question

    Direction???

    r

    Fall 2011 Exam question

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    Fall 2011 Exam question

    Direction???

    Or using right hand ruler

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    Cartesian Coordinate System

    common in this course x- and y- axes

    intersect at the origin

    Points are labeled (x,y)

    Four regions, called

    quadrants

    (+,+)

    (-,-)

    (-,+)

    (+,-)

    Cartesian Coordinate System

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    Cartesian Coordinate System

    common in this course

    Vector OP=(5,3)

    Or OP=5 i+ 3 j

    Vector OQ=(-3, 4)

    Vector QP=OP-OQ

    =(5, 3)-(-3,4)

    =(8, -1)

    Which region is the vector QP located

    (+,+)

    (-,-)

    (-,+)

    (+,-)

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    Which region is the vector QP

    located

    Vector QP=(8, -1)

    In region IV

    The head of the vector in region IV

    (+,+)

    (-,-)

    (-,+)

    (+,-)

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    Example

    Starting from his house, a boy walks 10 malong a street 30North of East, walks 20

    m toward the East, and then walks 5 m

    towards the North. Whats the straightdistance of the boy from his house?

    Using vectors

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    gcalculate vector component

    Starting from his house, a boy walks 10 m along a street 30North of East, walks 20 m

    toward the East, and then walks 5 m towards the North. Whats the straight distance ofthe boy from his house?

    1020

    5

    by adding vectors

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    R=A+B+CStarting from his house, a boy walks 10 m along a street 30North of East, walks20 m toward the East, and then walks 5 m towards the North. Whats the straightdistance of the boy from his house?

    A=10 cos 30 i+10 sin30 j

    B= 20 i+0 jC= 0 i+ 5 j

    AB

    C

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    The law of cosines

    Adding vectors

    Subtracting vectors

    h l f

    http://en.wikipedia.org/wiki/File:Triangle_with_notations_2.svg
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    The law of sines

    2012 exam question

    http://en.wikipedia.org/wiki/File:LabeledTriangle.svg
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    2012 exam question

    2012 exam question

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    2012 exam question


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