Scheme of Work F 4 Physics2013

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    scienti(ic notation

    Wee Le!"#$#%

    O&'e()$*e

    Le!"#$#% O+)(-e. S+%%e.)e/ A()$*$)$e. N)e. (!&+!"

    express deri!ed )uantities

    as well as their units inter#s o( base )uantities and

    base units.

    sol!e proble#s in!ol!ing

    con!ersion o( units

    'eter#ine the base )uantities, and

    units in a gi!en deri!ed )uantity ,andunit (ro# the related (or#ula.

    ol!e proble#s that in!ol!e the

    con!ersion o( units.

    hen these

    )uantities areintroduced in their

    related learning

    areas.

    cienti(ic notation 5

    bentu4 piawaiPre(ix- i#buhan

    1.3

    Understanding

    scalar and !ector

    )uantities

    A student is able to:

    de(ine scalar and !ector

    )uantities

    gi!e exa#ples o( scalar

    and !ector )uantities.

    6arry out acti!ities to show that so#e

    )uantities can be de(ined by #agnitude

    only whereas other )uantities need to

    be de(ined by #agnitude as well as

    direction.

    6o#pile a list o( scalar and !ector

    )uantities.

    3

    18.1.1

    3

    -

    19.1.1

    3

    1.8

    Understanding

    #easure#ent

    A student is able to

    easure physical

    )uantities using appropriate

    instru#ents

    xplain accuracy and

    consistency

    xplain sensiti!ity

    6hoose the appropriate instru#ent (or a

    gi!en #easure#ent

    'iscuss consistency and accuracy

    using the distribution o( gunshots on atarget as an exa#ple

    'iscuss the sensiti!ity o( !arious

    instru#ents

    Accuracy- 4e"ituan

    6onsistency-

    4epersisan

    ensiti!ity-4epe4aan

    rror- ralat

    ;ando# 5 rawa4

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    Wee Le!"#$#%

    O&'e()$*e

    Le!"#$#% O+)(-e. S+%%e.)e/ A()$*$)$e. N)e. (!&+!"

    xplain types o(

    experi#ental error

    Use appropriate techni)ues to

    reduce errors

    'e#onstrate through exa#ples

    syste#atic errors and rando# errors.'iscuss what syste#atic and rando#

    errors are.

    Use appropriate techni)ues to reduceerror in #easure#ents such as

    repeating #easure#ents to (ind the

    a!erage and co#pensating (or ero

    error.

    8

    21.1.13-

    2

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    LEARNING AREA: 2FORCES AND MOTION

    Wee Le!"#$#%

    O&'e()$*e

    Le!"#$#% O+)(-e. S+%%e.)e/ A()$*$)$e. N)e. (!&+!"

    0.

    he ob"ect thenbeha!es as i( there

    is no (orce acting on

    it.

    @ewtons econd

    +aw o( otion #aybe introduced here

    Wee Le!"#$#%

    O&'e()$*e

    Le!"#$#% O+)(-e. S+%%e.)e/ A()$*$)$e. N)e. (!&+!"

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    O&'e()$*e

    10

    8.3.13

    -

    9.3.13

    USBF 1

    1111.3.1

    3

    -

    1#g.

    sol!e proble#s in!ol!ing

    acceleration due to gra!ity

    6arry out acti!ity or !iew co#putersi#ulations to gain an idea o(

    acceleration due to gra!ity.

    'iscuss

    a acceleration due to gra!ity

    b a gra!itational (ield as a region

    in which an ob"ect experiences a

    (orce due to gra!itational attraction

    and

    c gra!itational (ield strength ,g

    as gra!itational (orce per unit #ass

    6arry out an acti!ity to deter#ine the!alue o( acceleration due to gra!ity.

    'iscuss weight as the arths.

    gra!itational (orce on an ob"ect

    ol!e proble#s in!ol!ing acceleration

    due to gra!ity

    hen considering abody (alling (reely%

    g ,> .9 #=s2 is its

    acceleration but

    when it is at rest% g

    ,>.9 @=4g is the

    arths gra!itational

    (ield strength acting

    on it.

    he weight o( an

    ob"ect o( (ixed #ass

    is dependent on theg exerted on it.

    Bra!itational (ield 5#edan gra!ity

    Wee Le!"#$#%

    O&'e()$*e

    Le!"#$#% O+)(-e. S+%%e.)e/ A()$*$)$e. N)e. (!&+!"

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    12

    19.3.13-22.3.13

    13

    1.8.13

    -*s.

    $bser!e and discus situations where

    wor4 is done.

    'iscuss that no wor4 is done when:

    a a (orce is applied but no

    displace#ent occurs

    b an ob"ect undergoes

    displace#ent

    CUTI PENGGAL 1

    ,2

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    O&'e()$*e

    13

    1.8.13

    -

    =t.

    6arry out acti!ities to #easure power.

    'iscuss e((iciency as:Use(ul energy output x 100 C

    nergy input

    !aluate and report the e((iciencies o(

    !arious de!ices such as a diesel engine%

    a petrol engine and an electric engine.ol!e proble#s in!ol!ing wor4%

    energy% power and e((iciency.

    Da!e students recall

    the di((erent (or#s

    o( energy.

    Wee Le!"#$#% O&'e()$*e Le!"#$#% O+)(-e. S+%%e.)e/ A()$*$)$e. N)e. (!&+!"

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    LEARNING AREA: 3 FORCES AND PRESSURE

    Wee Le!"#$#% O&'e()$*e Le!"#$#% O+)(-e. S+%%e.)e/ A()$*$)$e. N)e. (!&+!"

    1 constant

    'eter#ine the relationship

    between !olu#e and

    te#perature at constantpressure (or a (ixed #ass o(

    gas% i.e. &= > constant

    'eter#ine the relationship

    between pressure and

    te#perature at constant!olu#e (or a (ixed #ass o(

    gas% i.e. p= > constant

    xplain absolute ero

    xplain the absolute=Fel!in

    scale o( te#perature

    ol!e proble#s in!ol!ing

    pressure% te#perature and

    !olu#e o( a (ixed #ass o( gas

    #olecules o( a (ixed #ass o( gas to

    gain an idea about gas pressure%te#perature and !olu#e.

    'iscuss gas pressure% !olu#e and

    te#perature in ter#s o( the beha!iour

    o( #olecules based on the 4inetic

    theory.

    Plan and carry out an experi#ent on a

    (ixed #ass o( gas to deter#ine the

    relationship between:

    a pressure and !olu#e at

    constant te#perature

    b !olu#e and te#perature atconstant pressure

    c pressure and te#perature at

    constant !olu#e

    xtrapolate P- and &- graphs or

    !iew co#puter si#ulations to show

    that when pressure and !olu#e are

    ero the te#perature on a P- and &-

    graph is 5 27306.

    'iscuss absolute ero and the Fel!in

    scale o( te#perature

    ol!e proble#s in!ol!ing thepressure% te#perature and !olu#e o( a

    (ixed #ass o( gas.

    LEARNING AREA: 7 LIGHT

    Wee Le!"#$#% Le!"#$#% O+)(-e. S+%%e.)e/ A()$*$)$e. N)e. (!&+!"

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