maths igcse schemes year 8 (autosaved)

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  • 8/17/2019 Maths Igcse Schemes Year 8 (Autosaved)

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    VISIONARY ACADEMIC SCHOOL

    MATHEMATICS SCHEME OF WORK (IGCSE)

    YEAR____________8 ____________ 

    TERM 1WEEK LESSON TOPIC CONTENT COVERED REFERENCE REMARKS

    1

    1 REVISION OF RAT2 RATIO AND

    PROPORTION

    Simplifying rations

    - Writing in th form 1!n an" n!1- Simplifying # rations

    $% 2A an"

    E&tn"" maths

    # Simplifying ratios 'ontaining fra'tionsRlati( si)s

    * Wor" pro+lms on rations $% 2A

    # Fin"ing missing ,antitis.Frthr /or" pro+lms

    0 an" Di(ision in a gi(n ration

    ap ratioProportionIntro"'tion only

    21 A34E$RA # R(i/ of s+stittion into formla E&tn"" atshs

     pg. *5 6 78

    2 $ra'9ts an" simplifying E&tn"" maths

    Pg 71

    # an" * T/o +ra'9ts 6 E&r'is: an" 18 E&t. aths

    7 3inar ,ations E&r 11 pg 7#

    E&tn"" maths pg 7#0 or pra'ti' on linar ,ations E&r. 12 pg 7*

    Frthr pra'ti' on linar ,ations E&r 1# pg 7*

    3

    1 Wor" pro+lm in(ol(ing 'ross mltipli'ation E&tn"" maths

    2 3inar ,ations in(ol(ing 'ross mltipli'ations E&t. athas

    Pg 70 ;E"&'l pg 282

    # 3inar ,ations in(ol(ing 3

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    In'l" fra'tions /ith intgrs on th "nominator only

    ;&'l"ing intgr 8>

    E"&'l pg 27 6 275>

    Ta'hr 'an s N

    Patl form 1 an"

    a"(an'ing aths

    Form 1 for mor

     pra'ti'.

    *

    1 AREA AND

    PERIETER 

    1A pg 282 6 28*

    2 ?nits of aras

    - Ara of s,ar- Ara of a r'tangl

    #

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    8 1 Ara of a 'ir'l $9 2A pg 15# 6 1572 an" # Wor" pro+lm in(ol(ing ara $9 2A Pg 150 6 15* an" 7 Topi'al &amination ,stions

    0 an" RAT

    9

    1 an" 2

    # an" * Topi'al &amination ,stions E&t. aths

    7 an" 0 RAT R(ision of RAT

    1

    1 an" 2 SI?3TANEO?S

    EC?ATIONS

    S+stittion mtho" E&t. aths Pg 1

    # an" * Elimination mtho" E&t. ath pg #

    7= 0 an" Wor" pro+lms in(ol(ing simltanos ,ations E&t. Pg * 6 7

    11

    1 an" 2 Topi'al &amination ,stions

    # an" * RAT

    7 an" R(ision of RAT

    1!

    1 R(ision of RAT

    2= #= *= 7=

    0 an"

    R(ision for En" of Trm E&ams

    13 "#$

    1%

    END TERM E&AMINATION AND CLOSING

    !ND TERM MATHEMATICS YEAR 8WEEK LESSON TOPIC CONTENT REFERENCE COMMENTS

    1 1 VO3?E 1 Volm of a '+oi" $% 1A pg 258 6 252

    2

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    A"(a. $9 2 Pg17

    * Ngati( in"i's ;a-n>)ro in"& A"(a. $9 2 pg 10

    7 Othr intgral po/rs ;po/rs of po/rs> ;an>m A"(an'ing +9 2 pg 1

    Fra'tional in"i's A"(. $9 20 Simpl ,ations in(ol(ing in"i's A"(. $9 2 pg 1:

    7 1 an" 2 Topi'al &amination ,stions

    # an" * RAT

    7 R(ision of RAT

    0 an"

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    Pg #7

    2 Th gra"int f a lin & an" y intr'pt $9 #A pg #*

    # 4tting information from th ,ation of a lin $9 #A pg 112 6 11#

    * E,ation of a lin gi(n on point an" gra"int

    E,ation of a lin gi(n 2 points

    A"(an'ing maths +9 2

    Pg # 6 #:

    7 Paralll lins

    E,ations of paralll lins

    ;N$! No prpn"i'lar lins>

    A"(an'ing $9 2 pg *2

     6 *#

    0 an" R(ision for n" trm &ams

    5 ID TER EGAS AND ID TER $REA%  

    : 1 TRAVE3 4RAPHS

    - Distan' tim

    graph

    - Sp" tim

    graphs

    Fin"ing "istan' from a graph ;s propr s of s'al> $% 2Apg #** 6 #*

    2 an" # Dra/ing "istan' $9 2A pg #*5 6 #78

    * an" 7

    7 an" 0 RAT on 4raph

    R(ision of th RAT

    11 1 INEC?A3ITIES In,ality signs

    Intro"'ing sym+ols /ithin pair of nm+rs

    A"(an'ing $9 2

    Pg 108 6 102

    E&tn"" aths

    Pg 15 6 1:

    2 Intro"'ing in,ality signs in 'ompon" statmnts

    Rprsnting in,alitis on a nm+r lin

    $9 2 Pg 102

    # Soltion of linar in,alitis in on n9no/n.

    ltipli'ation an" "i(ision of ,alitis +y 6( nm+rs

    A"(an'ing maths pg

    18*

    E&tn"" pg 158

    E"&'l $9 1 pg 0

    * Simltanos in,alitis A"(an'ing maths

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    $9 2 pg 10*

    E&tn"" pg 58

    E"&'l pg 5

    7 4tting intgral (al from simltanos in,alitis.

    Dra/ing nm+r lin from simltanos in,alitis

    E"&'l

    $9 1 Pg 0

    Cstion *1 6 78

    0 an" 4raphi'al "isplay E&tn"" maths

    Pg 152

    Cstion *1 6 78

    12 1 an" 2 S9t'hing lin in,alitis on graphs E&tn"" pg 152

    E"&'l $9 pg 5* 6 57

    # 6 R(ision for En" trm E&ams

    5 END OF TER EGAS AND

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    3# Dropping a prpn"i'lar lin from a point to a lin $9 2A Pg *# 6 **

    * a9ing soli"s $9 2A pg *7 6 *0

    7 an" 0 RAT

    % 1 SETR 3in of symmtry

    T/o a&is of symmtry

    $9 A pg 1*5 6 171

    2 # or mor a&is of symmtry $%1 A pg 171 6 172

    # Rotational symmtry ;symmtry> $9 1A pg 17# 6 17*

    *