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Documents.mx Chapter 5 Light Teachers Guide 558445afb6f9e

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    JPN Pahang Physics Module Form 4Chapter 5 Light

    CHAPTER 5: LIGHT

    In each of the following sentences, fill in the rac!et the appropriate word or words gi"en elow#

       solid, liquid, gas, vacuum, electromagnetic wave, energy

    $# Light is a form of %

    '# It tra"els in the form of % &

    (# In can tra"el through % &

    4# It tra"els fastest in the medium of % &

    5# Light of different colours tra"els at the same speed in the medium of % &

    Light allows us to see o)ects#

    Light can e reflected or refracted#

    5.1 UNDERSTANDING REFLECTION OF LIGHT

    Plane mirror and refle!ion* In the o+es pro"ided for the diagram elow, write the name of each

    of the parts indicated#

    La"# of Refle!ion* tate the laws of reflection#

    %i& -----------------------------------#

    ---------------------------------##

    --#

    %ii& -----------------------------------##

    Plane mirror 

     Incident ray  Reflected ray

     Normal  Reflected angle Incident angle

     Point of incidence

    i r 

    ir 

    Plane mirror 

    $

    energy Electromagnetic wave

    Solid, liquid, gas and vacuumvacuum

    vacuum

    The incident ray, the reflected ray and the normal to the point of incidence, all lie in the

     same plane.

    The angle of incidence, i The angle of reflection, r 

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    JPN Pahang Physics Module Form 4Chapter 5 Light

    -----------------------------------#

    #

    E$eri#e 1. .he diagram elow shows how the relationship etween incident angle and reflected

    angle can e in"estigated#

    Fill in the "alues of the angles of reflection, r  in the tale elow

    E$eri#e %:

    E$eri#e &*

    /FF

    /N

    i r 

    /FF

    /N

    i r 

    ir $0!"'0#"(0$"40%"50&"

    mirror  mirror 

    Laser pen

    Laser pen

    Mirror 

    50o

    θ 

     o

      normal

    /riginal direction

    1ased on the diagram on the left,

    calculate the angle, θ # 2encedetermine the angle of de"iation, d #

    θ   %"o

    d '"o

    '

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    JPN Pahang Physics Module Form 4Chapter 5 Light

    Ima'e formed () a *lane mirror* 3sing the law of reflection, complete the ray diagram to

    determine the position of the image#

      hat can you say aout the line )oining o)ect and image ---------------

      hat can you say aout the distances 61 and 1C ------------------##

    Differene# (e!"een real and +ir!,al ima'e*

    Mirror eforerotation

    Mirror rotated θ  o

    7eflected ray afterrotation

    Incident ray 7eflected ray eforerotation

     n o r m a l 

    α 

    θ 

    1ased on the diagram ao"e, when the mirror is rotated an angle,θ , without changing

    the incident ray, what is the angle rotated,α , for the reflected ray in terms of θ  

    α   #θ 

    o)ect

    i$

    r $

    6 1 C

    8ye

     Image

    (

     Perpendicular to the mirror 

     () )* 

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    JPN Pahang Physics Module Form 4Chapter 5 Light

    C-ara!eri#!i# of ima'e formed () *lane mirror* /ser"e the pictures elow as well as using

     pre"ious !nowledge, list the characteristics#

    E$eri#e 1*

    E$eri#e %*

    7eal image9irtual imageCan e caught on a

    screenCannot e caught on a screenFormed y the

    meeting of real rays#Form at a position where rays

    appear to e originating#

    m i r r o r 

    o)ect image

    i& virtual 

    ii& laterally inverted 

    iii& same si+e as o-ect 

    i"& o-ect distance

    image distance

    Complete the ray diagram elow consisting of ' rays originating from the o)ect, reflected

    and entering the eye such that the eye sees the image#

    o)ect8ye

    Mirror 

    4

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    JPN Pahang Physics Module Form 4Chapter 5 Light

    E$eri#e &*

    ACTIIT/* Find out some of the uses of plane mirrors %application of reflection

      6hmad is mo"ing with speed ' m s:$ towards a plane mirror# 6hmad and his image will

      approach each other at

    $ m s:$ 

    ' m s:$ 

    ( m s

    :$

    4 m s:$ 

    Four point o)ects 6, 1, C and ; are placed in front of a plane mirror MN as shown# 1etween their

    images, which can e seen y the eye

    M  N

    6 1 C ;

    8ye

    image image * image )image (

    /nly image can e seen ecause the line -oining image to the eye cuts the

    actual mirror 

    5

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    JPN Pahang Physics Module Form 4Chapter 5 Light

    C,r+ed 0irror#*

    Terminolo')* 7efer to the diagrams ao"e and gi"e the names for the following*

    Effe! of ,r+ed mirror# on iniden! ra)#*

    a& Iniden! ra)# *arallel !o !-e *rini*al a$i#*

    tudy the diagrams ao"e and fill in the lan!s for the following sentences#

      r  < ' f 

    PC

    Concave mirror 

    C

    P

    Convex mirror 

      C = Centre of curvature  r = Radius of curvature  P = Pole PC = Principal axis

    Concave mirror  Convex mirror 

    PC

    F CP

    F

     Rays parallel to the principal axis converge at the ……………………, F F is positioned at the ………………….. between C and P FP is named the ………………………… which is denoted by f .

    Hence write an equation giving the relationship between r  and f .

     Principal focus

     0id point 

     1ocal length

    =

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    JPN Pahang Physics Module Form 4Chapter 5 Light

     & Iniden! ra)# *arallel !o ea- o!-er (,! no! *arallel !o !-e *rini*al a$i#*

    tudy the diagrams ao"e and fill in the lan!s in the following sentences#

    Parallel rays con"erge at a point called -----------

    .he focal plane )oins F, the principal focus and all ----------##and is

    ---------# to the principal a+is

    .he ray passing through C is reflected ac! along the line of the--------#ray#

    .he distance etween the focal plane and the mirror is the ----------#, f #

    Ima'e formed () ,r+ed mirror %ray diagram method&

    Prini*le of dra"in' ra) dia'ram#*

    a. Ra)# *arallel !o !-e *rini*al a$i# are refle!ed !-ro,'- !-e *rini*al fo,# F.

    PC

    F

    Focal plane

    CP

    F

    Focal plane

    Cona+e mirror Con+e$ mirror

    PC F P CF

    Concave mirror  Convex mirror 

    >

     secondary focus

     secondary foci

     perpendicular 

    incident 

     focal length

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    JPN Pahang Physics Module Form 4Chapter 5 Light

    E$eri#e 1* Complete the ray diagrams elow*

    (2 Ra)# *a##in' !-ro,'- !-e *rini*al fo,# are refle!ed *arallel !o !-e *rini*al a$i#.

    E$eri#e %* Complete the ray diagrams elow*

    2 Ra)# *a##in' !-ro,'- !-e en!er of ,r+a!,re are refle!ed dire!l) (a3.

    PC F P CF

    Concave mirror  Convex mirror 

    PC F P CF

    Concave mirror  Convex mirror 

    PC F P CF

    Concave mirror  Convex mirror 

    PC F P CF

    Concave mirror  Convex mirror 

    ?

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    JPN Pahang Physics Module Form 4Chapter 5 Light

    E$eri#e &* Complete the ray diagrams elow*

    Ima'e formed () ona+e mirror:

    3sing the principles of construction of ray diagram, complete the ray diagrams for each of the cases

    shown elow*

    u < o)ect distance @ v < image distance @  f  < focal length @ r  < radius of cur"ature

    Ca#e 1: u 4 % f

    2ence state the characteristics of image formed*

    i& ii& iii&

    Ca#e %: u % f or u = r 

    Characteristics of image formed*

    i& ii& iii&

    PC F P CF

    Concave mirror  Convex mirror 

    C Fimage

    C FF

    o)ect

    Conca"e mirror 

    image

    A

    Fo)ect

    Conca"e mirror 

    diminished  real  inverted 

    ame siBe real  inverted 

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    JPN Pahang Physics Module Form 4Chapter 5 Light

    Ca#e &:  f 6 u 6 % f

    Characteristics of image formed*

    i& ii& iii&

    Ca#e 7: u  f

    Characteristics of image formed*

    i&

    Ca#e 5: u 6 f

    Characteristics of image formed*

    i& ii& iii&

    C F F

    o)ect

    Conca"e mirror 

    image

    C FF

    o)ect

    Conca"e mirror 

    C FF

    o)ect

    Conca"e mirror 

    image

    $0

    magnified  real  inverted 

     Image at infinity

    magnified  virtual  upright 

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    JPN Pahang Physics Module Form 4Chapter 5 Light

    Ima'e formed () on+e$ mirror: %using construction of ray diagram

    u < o)ect distance @ v < image distance @  f  < focal length @ r  < radius of cur"ature

    Characteristics of image formed*

    i& ii& iii&

    U#e# of ,r+ed mirror#*

    Ne"!on8# Tele#o*e* Fill in the o+es the type of mirror used

    C FF

    o)ectConca"e mirror 

    image

    Concave mirror 

    Plane mirror 

    Eye

    Lens

    OOFF

    here should the lamp e placed to achie"e the

    ao"e result  (t the principal focus

    Car -ead lam*Cur"ed mirror 

    lamp

    $$

    diminished  virtual upright  

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    JPN Pahang Physics Module Form 4Chapter 5 Light

    A!i+i!)* Find more uses of cur"ed mirrors#

    $'

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    JPN Pahang Physics Module Form 4Chapter 5 Light

    5.% UNDERSTANDING REFRACTION OF LIGHT

    hat is the phenomenon which causes the ending of light in the picture ao"e

    ---------------------------------------

    -

    hy did this ending of light occur %thin! in terms of "elocity of light&

    ---------------------------------------

    -

    Refra!ion of li'-!*

    Fill in each of the o+es

    the name of the part shown

    air 

    water 

    $(

    i

    i

    lass

    Air

    Air

    refraction

    The velocity of light changes when it travels from one medium into another 

     Incident ray Incident angle  Normal 

     Refracted angle

     Refracted ray

     Emergent angle Emergent ray

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    JPN Pahang Physics Module Form 4Chapter 5 Light

    Dire!ion of refra!ion*

     

    ;raw on the diagrams ao"e the appro+imate directions the refracted rays#

    hen light tra"els from a less dense medium to a denser medium, the ray is refracted9!o"arda"a) from2 the normal at point of incidence#

    hen light tra"els from a more dense medium to a less dense medium, the ray is refracted

    9!o"arda"a) from2 the normal at point of incidence#

    Snell8# la"*

    nellDs law states that --------------------

    hat is the name and symol of the constant ----------##

    E$eri#e 1*

    7eferring to the diagram on the right,

    Calculate the refracti"e inde+ of liEuid:#

      ( )( )0

    0

    (0sin

    =0sin=n

      !.2$#

    $4

    6ir 

    LiEuid:

    =0o

    (0o

    Less densemedium

    ;enser

    medium

    densermedium

    Less dense

    medium

    normal normal

    The ratio of sin3angle of incident4 to sin3angle of refraction4 is a

    constant

    i.e.( )

    ( )

    constant

    sin

    sin=

    anglerefracted 

    angleincident 

     Refractive inde5, n

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    JPN Pahang Physics Module Form 4Chapter 5 Light

    E$eri#e %*

    7eferring to the diagram on the right,

    Calculate the refracti"e inde+ of liEuid:G#

    n !.%!%

    E$eri#e &*

    /n the diagram to the right, draw two rays

    which originate from the fish to show

    how a person oser"ing from ao"e

    the surface of the water is ale to see the

    image of the fish at an apparent depth

    less than the actual depth of the fish#

    E$eri#e 7*

    6n eEuation that gi"es the relationship etween apparent depth, real depth and the refracti"e inde+

    of water for the diagram ao"e is

     depthapparent

    depthreal=n

    If the fish is at an actual depth of 4 m and the refracti"e inde+ of water is $#((, what is the apparentdepth of the image

       (pparent depth $ m

     

    $5

    6ir 

    water 

    8ye

    6ir 

    LiEuid:G

    45o

    (0o

    o)ect

    image

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    JPN Pahang Physics Module Form 4Chapter 5 Light

    5.& UNDERSTANDING TOTAL INTERNAL REFLECTION OF LIGHT

    Cri!ial an'le and !o!al in!ernal refle!ion*

    Figures a, and c show rays eing directed from liEuid:G which is denser than air towards the air

    at different angles of incident,θ#

      6mong the figures a, and c, only Figure a

      has a complete ray diagram#

    %i& Complete the ray diagrams for 

      Figure and Figure c#

    %ii& .he angle, *  is called --------#

    %iii& .he phenomenon which occurs in

    Figure c yang is called

    --------------#

    %i"& tate ' conditions which must e satisfied in order for the phenomenon

    you mentioned in %iii& to occur#

    ---------------------------------

    ---------------------------------

    E$eri#e 1*

    7eferring to figure d and using nellDs law,

    write an eEuation that gi"es the relationship

     etween the critical angle, * , the refracted angle

    and the refracti"e inde+ of liEuid:G

     ( )* 

    nsin

    $=

    $=

    6ir 

    LiEuid:G

    θ H C

    Figure a

    6ir 

    LiEuid:G

    A0o

    C

    Figure

    6ir 

    LiEuid:G

    θ  * 

    Figure c

    6ir 

    LiEuid:G

    A0o

    Figure d

    *ritical angle

    Total internal reflection

     6ight must travel from denser medium to less dense medium

    The angle of incident must e greater than the critical angle

    Partial reflection

    .otal reflection

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    JPN Pahang Physics Module Form 4Chapter 5 Light

    E$eri#e %*

    7eferring to Figure e, determine the

    refracti"e inde+ of liEuid:

    ( )0(0sin$

    =n

      < '

    E$eri#e &*

    8+plain why a pencil partially immersed in water loo!s ent#%3se a ray diagram

    E$eri#e 7*

    Complete the path of the ray in the diagram elow and e+plain how a mirage is formed#

     uring the day, the ground is heated y the sun. The layer of air near the ground is hotter than the

    layers aove. 7ot air is less dense than cool air. Therefore ray from o-ect is refracted away from

    the normal. 8hen angle of incident ecomes larger than the critical angle, total internal reflection

    occurs. Thus a mirage is formed.

    $>

    6ir 

    LiEuid:

    A0o

    (0o

    Figure e

    Layer of hot air 

    Layer of cool air 

    8ye

    o)ect

    8ye

    image

    ground

     Image

    3mirage4

    i 9 * 

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    JPN Pahang Physics Module Form 4Chapter 5 Light

    E$eri#e 5*

    Completing the ray diagram elow, to show how a periscope wor!s* %critical angle of glass < 4'o&

    $?

    8ye

    lass prism/)ect %&oTotal internal reflection

    ta:es place ecause

    angle of incident 9

    critical angle

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    JPN Pahang Physics Module Form 4Chapter 5 Light

    5.7 UNDERSTANDING LENSES

    T-in Len#e# *

    T)*e# of len#e# * Name the types of lenses shown elow#

    %i&

    %ii&

    Forma!ion of a on+e$ len# and !erminolo'): name the parts shown

    Forma!ion of a ona+e len# and !erminolo'): name the parts shown

    $A

    a# )iconve5  # Plano;conve5 c# *onve5 meniscus

    a# )iconcave  # Plano;concave c# *oncave

     Principal a5is

    *entre of curvature

    /ptic centre

    /ptic centre

     Principal a5is

    *entre of curvature

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    JPN Pahang Physics Module Form 4Chapter 5 Light

    Refra!ion of ra)# *arallel !o !-e *rini*al a$i# of a on+e$ len#*

    ;raw in the following diagrams the paths of the rays after passing through the lens#

      rite in the o+ed pro"ided, the name of the point or line shown#

    i&

    ii&

    iii&

    i"&

    '0

     1ocal plane

    Secondary focus

     Principal focus

     Principal focus

     1ocal plane

    Secondary focus

    F

    F

    F

    F

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    JPN Pahang Physics Module Form 4Chapter 5 Light

    Prini*le# of on#!r,!in' ra) dia'ram#* Complete the path of each ray after passing through the

    lens

      i& ii& iii&

    i"& "& "i&

    "ii& "iii&

    E$eri#e 1*

    tate the meaning of each of the following terms*

    i& Focal length , f * The distance etween optic centre and the principal focus

    ii& /)ect distance, u * The distance etween the o-ect and optic centre

    iii& Image distance, v * The distance etween the image and the optic centre

    E$eri#e %*

    ;escrie how you would estimate the focal length of a con"e+ lens in the school la#

     Place the lens facing the window on the far side of the la. (d-ust the distance of a screen ehind

    the lens until a sharp image of the window is formed. 0easure the focal length 3distance etween

    the lens and the image4.

    '$

    F

    F

    F

    F

    F

    F

    F

    F

    F

    F

    F

    F

    F

    F F

    F

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    JPN Pahang Physics Module Form 4Chapter 5 Light

    C-ara!eri#!i# of ima'e formed () a on+e$ len# * %Construction of ray diagram method&

    Construct ray diagrams for each of the following cases and state the characteristics of the image

    formed#

    i2 Ca#e 1 * u 4 % f   where u < o)ect distance @ and  f  < focal length of lens#

      Characteristics of image*

     iminished, real and inverted 

    ii2  Ca#e % * u  % f 

      Characteristics of image*

    Same si+e, real and inverted 

    iii2  Ca#e & * % f  4 u 4 f 

      Characteristics of image*

     0agnified, real and inverted  

    ''

    F

    F

    'F

    o)ect

    Lens

    F

    F

    'F

    o)ect

    Lens

    F

    F

    'F

    o)ect

    Lens

    image

    image

    image

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    JPN Pahang Physics Module Form 4Chapter 5 Light

    i+2  Ca#e 7 * u = f 

      Characteristics of image*

     Image at infinity

      +2  Ca#e 5 * u < f 

      Characteristics of image*

     0agnified, virtual, upright 

    E$eri#e*

    In each of the following statements elow, fill in the space pro"ide one of the following conditions#

    % u 9 #f < #f u < #f 9 u 9 f < u 9 f < u = f &

    i& .o otain a real image, the o)ect must e placed at a distance u such that - u 9 f  ---

    ii& .o otain a "irtual image, the o)ect must e placed at a distance u such that u = f  ---

    '(

    F

    F

    'F

    o)ect

    Lens

    'F

    o)ect

    Lens

    F

    F

    image

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    JPN Pahang Physics Module Form 4Chapter 5 Light

    C-ara!eri#!i# of ima'e formed () ona+e len# * %y construction of ray diagrams &

    Construct a ray diagram for each of the following and state the characteristics of the image formed

    i&

    Characteristics of image*

     iminished, virtual, upright 

    ii&

    Characteristics of image * iminished, virtual, upright 

    No!e* Image formed y a conca"e lens is always diminished, "irtual and on the same side of the

    lens as the o)ect#

    Po"er of a len# 9 p2

      .he power of the lens is gi"en y*

    Power of lens <length  focal 

    $

    Si'n on+en!ion  %for focal length& and the #I# unit for power of a lens#• .he focal length of a con"e+ lens is % positi"eKnegati"e&

    • .he focal length of a conca"e lens is %positi"eKnegati"e&

    • .he #I# unit for the power of a lens is- ioptre-and its symol is- -

    • hen calculating the power of a lens, the unit of the focal length must e in % mKcm&

    E$eri#e 1 * 6 conca"e lens has a focal length of $0 cm# hat is its power

      f   p

    $=   <

    $#0

    $−   < :$0 ;

    '4

    F

    F

    'F

    o)ect

    Lens

    F

    F

    'F

    o)ect

    Lens

    image

    image

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    JPN Pahang Physics Module Form 4Chapter 5 Light

    E$eri#e % * .he power of a lens is 5 ;# tate whether it is a con"e+ lens or a conca"e lens and

    calculate its focal length#

    *onve5 lens#

     f  < '0 cm

    Linear 0a'nifia!ion 9m2 *

    ;efinition* Linear ma'nifia!ion <o)ectof height

    imageof height

    0h

    hm   i=

    1ased of the definition ao"e and the ray diagram elow, deri"e an e+pression for the relationship

     etween linear magnification, m, the o)ect distance, u and the image distance, v#

     .he triangles, 61/ and ;C/ are similar triangles#

    .herefore,u

    v

    h

    hi=

    0

    .herefore,u

    vm  =

    Len# form,la *

    .he relationship etween the o)ect distance, u, image distance, v, and the focal length, f, of a lens

    is gi"en y

     f  vu

    $$$=+

    • .his lens formula is "alid for oth con"e+ and conca"e lenses#

    hen using the len# form,la, the real i# *o#i!i+e #i'n on+en!ionD must e followed#

    '5

    v

    hi

    u

    ho

    Lens

    6

    1

    / C

    ;

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    JPN Pahang Physics Module Form 4Chapter 5 Light

    .he rules stated in this sign con"ention are*

    $& The focal length of a conve5 lens is positive while the focal length of a concave lens is negative

    '& /-ect distance is positive for real o-ect> o-ect distance is negative for virtual o-ect  

    (&  Image distance is positive for real image? image distance is negative for virtual image

    A**lia!ion of !-e len# form,la*

    E$eri#e 1# 6n o)ect is placed $0 cm in front of a con"erging lens of focal length $5 cm#

    Calculate the image distance and state the characteristics of the image formed#

     f  vu

    $$$=+

    $5

    $$

    $0

    $=+

    v

    $0

    $

    $5

    $$−=

    v

    v ; $" cm

       Image is virtual 

    E$eri#e % * 6n o)ect is placed (0 cm in front of a con"erging lens of focal length '5 cm#

    a& Find the position of the image, and state whether the image is real or "irtual#

      & Calculate the linear magnification of the image#

    '5

    $$

    (0

    $+=

    v

    v !&" cm > Image is real 

      m v

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    JPN Pahang Physics Module Form 4Chapter 5 Light

    6 lens acts as a magnifying glass when the o)ect is placed as in case 5 on page '(#

    i& 6 magnifying glass consists of a %on+er'in'  di+er'in'& lens#

    ii& .he o)ect must e placed at a distance %more !-an f   #ame a# f le## !-an f   (e!"een

     f  and % f   more !-an % f & in order for the lens to act as a magnifying glass#

    iii& .he characteristics of the image formed y a magnifying glass are yang %real  +ir!,al& @

    %in+er!ed ,*ri'-!& @ %ma'nified dimini#-ed& @ %on !-e #ame #ide a# !-e o(;e!  on

    !-e o**o#i!e #ide of !-e o(;e!

    i"& reater magnification can e otained y using a lens which has % lon' #-or!& focal

    length#

      Complete the ray diagram elow to show how a magnifying glass produces an image of the

    o)ect#

    E$eri#e 1 * 6 magnifying glass produces an image with linear magnification < 4# If the power of

    the lens is $0 ;, find the o)ect distance and image distance#

    u

    v=4   uv 4=∴

      f  $$0  =   $0=∴   f   cm

    $0

    $

    4

    $$=+

    uu

    5#$'=∴u  cm

    v &" cm

    E$eri#e %: hich of the following lenses with their powers gi"en elow ma!es the magnifying

    glass with the highest power of magnification

    6# 5 ; 1# '5 ; C# 5 ; ;# '5 ;#

    '>

    'F

    o)ect

    Lens

    F

    F

    image

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    JPN Pahang Physics Module Form 4Chapter 5 Light

    %. Sim*le amera * .he diagram elow shows the structure of a simple camera# In the o+es

     pro"ided, write the names of the parts shown#

    For each of the parts you ha"e named, state its function#

     6ens? to focus a sharp image onto the film

     1ilm? to record the image

     iaphragm? to ad-ust the si+e of the aperture 3control the rightness of image4.

    Shutter? to open and shut the camera so that the film is e5posed only for a short time.

    &. Slide *ro;e!or * .he diagram elow shows the structure of a simple camera# In the o+es

     pro"ided, write the names of the parts shown

    Complete the ray diagram ao"e to e+plain how the slide pro)ector wor!s#

    '?

    ;iaphragm

    ad)ustment ring

    Focusing

    screw

    Film drum

    *ondenser *oncave

    mirror 

    Light source

     slide

     Pro-ector

    lens

    creen

     6ens

     1ilm

    Shutter 

     iaphragm

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    JPN Pahang Physics Module Form 4Chapter 5 Light

    7.  A#!ronomial !ele#o*e *

    0a3in' of !-e a#!ronomial !ele#o*e.

    • .he astronomical telescope consists of ' %on+er'in'  di+er'in'& lenses#

    •.he o)ecti"e lens has focal length, f o and the eye lens has focal length, f e where % f o 6 f e  K  f o 4 f e 

    • .he lenses are arranged such that the distance etween the o)ecti"e lens and the eye

    lens is % f o 

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    JPN Pahang Physics Module Form 4Chapter 5 Light

    5. T-e om*o,nd miro#o*e *

    S!r,!,re of !-e om*o,nd miro#o*e*

    • 6 compound microscope consists of ' %con"erging K di"erging& lenses

    •.he focal length of the eye lens is %long K short& and the focal length of the o)ecti"e lens is%long K short

    • .he o)ecti"e lens is arranged such that the o)ect distance, u is %u f o <  f o = u = # f o  < u

    #f o

    • .he eye lens is used as a %magnifying K di"erging K pro)ector& lens#

    • .he total length, s, etween oth lenses is % s f o @ f e @ s 9 f o@f e &

    Complete the ray diagram ao"e to show how the compound microscope wor!s#

    C-ara!eri#!i# of ima'e formed () om*o,nd miro#o*e*

    • .he first image formed y the o)ecti"e lens is %realK"irtual @ diminishedKmagnified  @

    uprightKin"erted 

    • .he final image is %realK"irtual  @ diminishedKmagnified @ uprightKin"erted 

    E$eri#e 1 9a2 * 6 compound microscope consists of two lenses of focal lengths ' cm and $0 cm#1etween them, which is more suitale as the eye lens 8+plain your answer#

    The !" cm lens is used as the eye lens ecause it will ma:e a shorter microscope #

    9(2* 2ow would you arrange the lenses in %a& to ma!e an astronomical telescope

    Ase the !" cm lens as the o-ective lens and the # cm lens as the eye lens #

    (0

    /)ect

    L0

    Fe

    Fo

    Le 8ye

     Image#

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    JPN Pahang Physics Module Form 4Chapter 5 Light

    Reinforemen!*

    Par! A*

    $# 1etween the following statements aout reflection of light, which is no! true

    6# 6ll light energy incident on a plane mirror is reflected#

    1# .he angle of incidence is always the same as the angle of reflection#

    C# .he incident ray, the reflected ray and the normal to the point of incidence, all lie on the

    same plane#

    ;# .he speed of the reflected ray is the same as the speed of the incident ray#

    '# 6 oy stands in front of a plane mirror# 2e oser"es the image of some letterings printed on his

    shirt# .he letterings on his shirt is as shown in Figure $#

    1etween the following images, which is the image oser"ed y the oy

    (# Figure ' shows an o)ect, / placed in front of a plane mirror# 1etween the positions 6, 1, C and

    ;, which is the position of the image

    4# 6 student is mo"ing with a "elocity of ' m s:$ towards a plane mirror# .he distance etween the

    student and his image will mo"e towards each other at the rate

    6# ' m s:$  1# ( m s:$  C# 4 m s:$  ;# 5 m s:$  8# = m s:$ 

    5# .he tale elow shows the characteristics of the images formed y a conca"e mirror for "arious

     positions of the o)ect# 6ll symols used ha"e the usual meanings# hich of them is no! !r,e

    Figure $

    6 1 C ;

    /

    6 1 C ;

    Plane mirror 

    Figure '

    ($

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    JPN Pahang Physics Module Form 4Chapter 5 Light

    Po#i!ion of o(;e! C-ara!eri#!i# of ima'e

    6 u 9 #f  ;iminished, in"erted, real

    1  f = u = #f  Magnified, in"erted, real

    C u f  ame siBe, in"erted, real

    ; u = f  Maginfied, upright, "irtual

    =# hich of the following ray diagram is correct

    ># .he depth of a swimming pool appears to e less than its actual depth# .he light phenomenon

    which causes this is

    6# 7eflection

    1# 7efraction

    C# ;iffraction

    ;# Interference

    ?# .he critical angle in glass is 4'o# hat is the refracti"e inde+ of glass

      6# $#' 1# $#( C# $#4 ;# $#5 8# $#=

    A# hich of the following are the characteristics of an image formed y a magnifying glass

    6# Magnified, "irtual, in"erted

    1# ;iminished, real, upright

    C# Magnified, "irtual, upright

    ;# ;iminished, "irtual, in"erted

    50o

    50o

    C F

    Con"e+ mirror 

    C F

    Conca"e mirror Plane mirror 

    6 1 C

    ('

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    JPN Pahang Physics Module Form 4Chapter 5 Light

    $0# 6 student is gi"en three con"e+ lenses of focal lengths ' cm, $0 cm and 50 cm# 2e wishes to

    construct a powerful astronomical telescope# hich of the following arrangements should he

    choose

    Focal length of o)ecti"e lens K cm Focal length of eye lens K cm

    6 50 '

    1 $0 $0

    C ' 50

    ; 50 $0

    Par! >

    $#

    Figure ( shows the eye of a person loo!ing at a fish#

    a& !etch a ray diagram consisting of ' rays originating from the eye of the fish to show why the

    image of the fish is seen closer to the surface#

     & .he fish is at a depth of ' m# If the refracti"e inde+ of water is $#((, calculate the apparent

    depth of the fish#

    depthapparent

    depthreal=n

    depthapparent

    '((#$   =

     (pparent depth !.& m

    air 

    water 

    8ye

    Figure (

     Image

    ((

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    JPN Pahang Physics Module Form 4Chapter 5 Light

    '#

    a& tarting with the lens formula, f  vu

    $$$=+  , deri"e an eEuation that gi"es the relationship

     etween liner magnification, m and the image distance, v# 2ence s!etch the graph of m against v on

    the a+es pro"ided elow#

     f  

    v

    v

    v

    u

    v=+

     f  

    vm   =+$

    $$

    −=   v  f  

    m

    %& tate the "alue of m at the point of intersection of the graph with the "ertical a+is#

    :$

    %c& ;escrie how you would determine the focal length of the lens using the graph#

      The gradient of the graph gives the value of !

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    JPN Pahang Physics Module Form 4Chapter 5 Light

    $#

    6 student used a slide pro)ector to pro)ect a picture onto the screen# Figure $a and $ show the

    relati"e positions of the slide, pro)ector lens and the screen#

    It is oser"ed that when the screen is mo"ed further away %Figure $&, the lens of the pro)ector has

    to e mo"ed nearer to the slide to otain a sharp image#

    1ased on your oser"ations and !nowledge of lenses@

    a& ma!e one suitale inference#

    The image distance is dependent on the o-ect distance

     & state an appropriate hypothesis that could e in"estigated#

    The greater the o-ect distance, the smaller the image distance

    c& descrie how you would design an e+periment to test your hypothesis using a con"e+ lens,

    filament ul and other apparatus#

    In your description, state clearly the following*

    %i& aim of the e+periment

    To investigate the relationship etween o-ect distance and image distance for a conve5 lens.

    %ii& "ariales in the e+periment

    lide

    creen

    image

    Figure $a

    Figure $

    Pro)ector

    lens

    Pro)ector

    lens

    lide

    creen

    image

    (5

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    JPN Pahang Physics Module Form 4Chapter 5 Light

     Manipulated variable? o-ect distance.

     Response variable? image distance.

    Fixed variable? focal length of lens#

    %iii&List of apparatus and materials

     Apparatus? light ul, conve5 lens of focal length !" c , white screen, metre rule, low

    voltage power supply and lens holder 

    %i"& 6rrangement of the apparatus

    %"& .he procedure of the e+periment, which includes the method of controlling the manipulated

    "ariale and the method of measuring the responding "ariale

    Proed,re* $# 6rrange the apparatus as shown in the diagram ao"e#

    '# 6d)ust the ul so that the o)ect distance %filament&, u is (5 cm from

    the lens#

    (# Light up the electric ul, ad)ust the screen position until a sharp image

    of the filament is formed on the screen# 7ecord the image distance, v#

    4# 7epeat steps ' and ( for o)ects distances of, u < (0cm, '5 cm, '0 cm,

    and $5 cm#

    %"i& .he way you taulate the data

    /)ect distance,

    u Kcm

    Image distance,

    v Kcm

    (5#0

    (0#0

    '5#0

    '0#0

    $5#0

    %"ii& .he way you would analyse the data

    /)ect

    distance

    Image

    distance

     ullens

    screen

    Meter rule

    Low "oltage power supply

    Lens holder 

    (=

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    JPN Pahang Physics Module Form 4Chapter 5 Light

     Plot the graph of v against u

    '#

    6 student carried out an e+periment to in"estigate the relationship etween o)ect distance, u,

    and image distance, v, for a con"e+ lens# .he student used "arious "alues of u and recorded the

    corresponding "alues of v# .he student then plotted the graph of uv against u @ v  as shown in

    Figure '#

     

    Fig!re "

     

    a& 1ased on the graph in Figure ',

    (>

     500

     450

    400

    (5055

    (000

    '50

    '000

    $50

    $00

    50

    uvK cm'

    $0 '0 (0 40 50

    u @ v K cm

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    JPN Pahang Physics Module Form 4Chapter 5 Light

      %i& state the relationship etween uv  and u @ v 

    ----------------------------------

      O! mar: 

    %ii& determine the "alue of u @ v  when the "alue of uv  < 400 cm'# how on the graph how

    you otained the "alue of u "#

    40 cm

    From the "alue of u @ v otained, calculate the image distance, v when u < '0 cm#

     

    #" @ v < 40

      v < '0 cm

      O$ mar:s

    %iii& calculate the gradient of the graph# how clearly on the graph how you otained the

    "alues needed for the calculation#

    Bradient %""


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