# Mathematics Grade 12 P2 Eastern Cape Mock 2021 QP

> Grade 12 Mathematics Paper 2 question paper from the Eastern Cape Mock Exam 2021, 16 pages. Read online or download the free PDF.

- Page: https://www.hlayiso.com/library/mathematics-p2-sept-2021-xhosa/699e253e-4ed2-4128-89e5-c370590d4a21
- Updated: 2026-09-27
- Subject: Mathematics
- Grade: Grade 12
- Document type: Question paper
- Year: 2021
- Exam period: Eastern Cape Mock Exam
- Paper: 2
- Curriculum: CAPS
- Pages: 16

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## About this document

Mathematics · Grade 12 · Eastern Cape Mock Exam · 2021. Question paper, 16 pages. Read online or download the PDF.

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### Page 1

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                              SENIOR CERTIFICATE/
                          NATIONAL SENIOR CERTIFICATE

                                       IBANGA 12

                                 MATHEMATIKA P2

                                  SEPTEMBA 2021(2)

AMANQAKU: 150

IXESHA: 3 iiyure

           Eliphepha lemibuzo linamaphepha ayi15 kudibene nephepha eli1 lolwazi.

Amalungelo akhuselekile                                                        Nceda tyhila

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Mathematika/P2                                 2.                          DBE/Septemba 2021(2)
                                             SC/NSC

 IMIYALELO NOLWAZI

 Funda imiyalelo elandelayo ngocoselelo phambi kokuphendula imibuzo.

 1.         Eliphepha lemibuzo linemibuzo eyi 10.

 2.         Phendula YONKE imibuzo kwiNCWADI EKHETHIWEYO YOKUPHENDULELA
            enikiweyo.

 3.         Bonisa ngokucacileyo ZONKE iikhaltyhuleyshini,        iidayagram,   iigrafu,   njl.
            ozisebenzisileyo ukubonisa iimpendulo zakho.

 4.         Iimpendulo kuphela azinyanzelekanga UKUNIKWA amanqaku apheleleyo.

 5.         Ungayisebenzisa ikhaltyhuleytha esayentifikhi evunyiweyo (engaprogranywanga
            nengenagrafikhi), ngaphandle kokuba uxelelwe ngeny’indlela.

 6.         Ukuba kunyanzelekile, sondeza iimpendulo kwiindawo EZIMBINI zedesimal,
            ngaphandle kokuba uxelelwe ngeny’indlela.

 7.         Iidayagram AZI zotywanga ngokwesikeyile (scale).

 8.         Iphepha lolwazi elineefomyula lifakiwe ekugqibeleni kwiphepha lemibuzo.

 9.         Bhala ngokucocekileyo nangokucacileyo.

Amalungelo akhuselekile                                                               Nceda tyhila

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Mathematika/P2                                                                         3.                       DBE/Septemba 2021(2)
                                                                                     SC/NSC

UMBUZO 1

 Umnyhadala wonyaka wezemidlalo ubanjwe iintsuku eziyi11. Ivenkile ithengisa iziselo
 ezishushu kulo mnyhadala. Ngosuku ngalunye kwiintsuku eziyi10 zokuqala, umnikazi
 wevenkile urekhode amaqondo obushushu ngo13:00 namanani eekomityi zesiselo
 esishushu ezithengisiweyo. Olu lwazi luboniswe kwitheybhile nakwi skatha ploti
 esingezantsi.

 Amaqondo
                                                                 14     24      26      18    20    28    22     15     12       19
 obushushu (nge °C)
 Inani leziselo
 ezishushu                                                       410   258    192      324    328   156   280   384     230     280
 ezithengisiweyo

                                                   450
                                                                             SKATHA PLOT

                                                   400

        Inani leziselo ezishushu ezithengisiweyo
                                                   350

                                                   300

                                                   250

                                                   200

                                                   150
                                                         10            15              20             25                  30
                                                                                 Amaqondo obushushu (nge °C)

 1.1                                               Chaza ithrend yedatha.                                                                (1)

 1.2                                               Fumana i-ikhweyzhini yezona zikwere zincinci zomgca werhigreshin zedatha.             (3)

 1.3                                               Umnikazi uqaphele okokuba usebenzise ilitha enye yobisi kwiikomityi eziyi8
                                                   zeziselo ezishushu ezithengisiweyo. Ukuba amaqondo obushushu ngo13:00
                                                   kusuku lwe11 ebelindeleke ukuba abe ngu17 °C, qikelela inani lebhokisi ze1-
                                                   litha yobisi umnikazi afanele ukuzithenga ndosuku lwe11 .                             (3)

 1.4                                               Chonga iawthlaya kwidatha.                                                            (1)
                                                                                                                                         [8]

Amalungelo akhuselekile                                                                                                   Nceda tyhila

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Mathematika/P2                                                               4.                        DBE/Septemba 2021(2)
                                                                           SC/NSC

UMBUZO 2

 2.1                                  Abafundi abasuka kwizikolo ezohlukileyo babhale uvavanyo olukhawulezileyo
                                      ukuze balungele ukufumana ibhasari. Amanqaku wabo (ngokwepesenti) aboniswe
                                      kwiogive (tyhumulethiv frikhwensi grafu) engezantsi.

                                                                               OGIVE
                                      190
                                      180
                                      170
                                      160
                                      150
                                      140

         Tyhumulayithivi frikhwensi
                                      130
                                      120
                                      110
                                      100
                                       90
                                       80
                                       70
                                       60
                                       50
                                       40
                                       30
                                       20
                                       10
                                        0
                                              0      10    20     30    40  50    60   70    80   90      100   110
                                                                       Amanqaku (ngokwe %)

                                      2.1.1       Bangaphi abafundi ababhale uvavanyo?                                          (1)

                                      2.1.2       Bhala imodal klasi yedata.                                                    (1)

                                      2.1.3       Iminimam makh ebalungeleyo ukufumana ibhasari ngu75%. Bangaphi
                                                  abafundi abalungele ukufumana ibhasari?                                       (2)

Amalungelo akhuselekile                                                                                          Nceda tyhila

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Mathematika/P2                                   5.                          DBE/Septemba 2021(2)
                                               SC/NSC

 2.2        Itheybhile engezantsi ibonisa amanqaku wabafundi abayi15 abasuka kwisikolo
            esithile afumaneke kuvavanyo.

 Amanqaku
                          62   58   78   85   74   48   74   84   100   46   80   92    60    90      92
 (ngokwe%)

            Khaltyhuleytha:

            2.2.1   Imean mark efunyenwe ngabafundi                                                   (2)

            2.2.2   IStandad deviyeyshin yamanqaku abafundi                                           (1)

            2.2.3   Amanani wabafundi abanamanqaku afumaneka ngaphezulu kwe standad
                    deviyeyshin esinye ngaphezu kwe mean                                              (2)

 2.3        Amanqaku okugqibela webanga 11 (ngokwe pesenteyji) afunyenwe liqela
            labafundi elianalayziweyo. I-intavali yestandard deviyeyshin esinye nge mean
            ikhaltyhuleythiwe njengo (82,7; 94,1).

            Khaltyhuleytha istandad deviyeyshin samanqaku okugqibela webanga 11.                      (3)
                                                                                                      [12]

Amalungelo akhuselekile                                                                Nceda tyhila

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Mathematika/P2                                  6.                          DBE/Septemba 2021(2)
                                              SC/NSC

UMBUZO 3

 Kwidayagram engezantsi, umgca uBF uzotywe esuka k u B(8 ; –2) wanqumla i
 x-ekhziz ku P ne y- ekhziz ku F. Iinklineyshini ka BF ne β ne ikhweyzhin ka BF ngu
       1
  y = − x + 2 . Ukusuka ku A(4 ; k), omnye umgca uzotywe w a pharalel ku BF waze
       2
 wanqumla i y-ekhziz ku E. U mgca odlula ku A no B ine inklineyshin ka 45° ize inqumle
 i x-ekhziz ku C. AB̂F =  .

                                     y

                                  F

                                                          β                          45°

                                  O                P                         C          x

                                                                     B(8 ; –2)

                                  E

                                                       A(4 ; k)

 3.1        Khaltyhuleytha igradiyent kaAB.                                                          (1)

 3.2        Bonisa ivelyu ka k ukuba ngu –6.                                                         (2)

 3.3        Fumana i-ikhweyzhin ka EA ngokwefom y = mx + c .                                         (3)

 3.4        Khaltyhuleytha:

            3.4.1   Isayzi ka                                                                       (3)

            3.4.2   Ubude buka BF                                                                    (3)

            3.4.3   Ieriya ka ABF                                                                   (4)

 3.5        Yenza G abe yipoynti kwi khwadrent yesine ukuze u APBG abe
            yipharalelogram.
            Khaltyhuleytha isayzi ka PAG.                                                            (4)
                                                                                                     [20]

Amalungelo akhuselekile                                                               Nceda tyhila

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Mathematika/P2                                    7.                             DBE/Septemba 2021(2)
                                                SC/NSC

UMBUZO 4

 Kwidayagram engezantsi, u S yipoynti kwi x-ekhziz. Isekile enombindi ku S ne sekile
 enombindi ku M zizotyiwe. Zombini iisekile zingqubana ngaphandle kuE. FE yithanjenti
 ekhomon kwiisekile ku E. Isekile enombindi ku M, eno ER njengedayametha, ikwreca i
 x-ekhziz ku P.

                                                                  y

                          F
                                                            R

                                                    M

                                          E
                                                                                         x
                                   S                P             O

 4.1        I-ikhweyzhin yesekile enombindi ku S ngu ( x + 8) 2 + y 2 = 4 .

            4.1.1   Bhala iikho-odineythi zika S.                                                           (2)

            4.1.2   Bonisa ukuba idayametha yesekile enombindi S ngu 4 yunithi.                             (1)

                                                                        8 24 
 4.2        Kuphindiwe kwanikwa ukuba uSR= 8 yunithi aze              R − ;   , khaltyhuleytha:
                                                                        5 5 

            4.2.1   Ubude buka EM                                                                           (2)

            4.2.2   Igradiyenti yethanjent FE                                                               (3)

            4.2.3   Iikho-odineythi zika M                                                                  (4)

            4.2.4   Iikho-odineythi zika E                                                                  (2)

 4.3        Isekile enombindi ku M(– 4 ; 3) ishiftiwe 1 yunithi ukuya ekhohlo ze yariflwekhthwa
            kwi x-ekhziz ukwenza isekile entsha enombindi ku K. Fumana ukuba ipoynti (– 8 ; 0)
            ifumaneka ngaphakathi okanye ngaphandle isekile enombindi ku K. Bonisa ZONKE
            iikhaltyhuleyshin.                                                                              (5)
                                                                                                            [19]

Amalungelo akhuselekile                                                                      Nceda tyhila

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Mathematika/P2                                          8.                 DBE/Septemba 2021(2)
                                                      SC/NSC

UMBUZO 5

 5.1        Ipoyinti T(–1; –2) inikiwe kwidayagram engezantsi. uA yipoynti kwi x-ekhziz
            ukuze i r i f l e k h s i AÔT =  .

                                                  y

                                                             A
                                                             •
                                                 O                     x

                               T(–1; –2)

            D Fumana, ungasebenzisi khaltyhuleytha, ivelyu nganye kwezilandelayo:

            5.1.1     tan                                                                           (1)

            5.1.2     cos                                                                           (2)

            5.1.3     cos( + 45) ngefom elula                                                      (4)

 5.2        Fumana, ungasebenzisi khaltyhuleytha, ivelyu ye-ekhsphreshin ezilandelayo :

            2 sin( −20). sin 160 − cos 40                                                         (4)

 5.3        Qaphela:       3 cos x. sin x + tan x. cos 2 (180  − x)

            5.3.1    Simplifaya iekhsphreshin iye kwi trigonometrikh reyshiyo enye.                  (4)

            5.3.2    Ngoko, bhala ireynji ka:

                      f ( x) = 3 cos x. sin x + tan x. cos 2 (180  − x)                             (2)

                                       cos 3x
 5.4        Ngqina iayidentithi:              = 4 cos 2 x − 3                                        (5)
                                        cos x

 5.5        Fumana ijeneral solushini ka x kwi ikhweyzhin elandelayo:

            32 tan x − 3tan x+1 = 54                                                                 (5)
                                                                                                     [27]

Amalungelo akhuselekile                                                               Nceda tyhila

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Mathematika/P2                                     9.                       DBE/Septemba 2021(2)
                                                 SC/NSC

UMBUZO 6

 Kwidayagram, iigrafu zika f(x) = –cosx +1 no g(x) = 2sin(x + 30°) zizotywe kwiintaval ka
 x [−180; 90] .

                                                                       y

                              f

       –180°        –150°     –120°       –90°   –60°     –30°    0°       30°     60°        90°          x

           g

 6.1        Zeziphi iivelyu zika x, x [−180 ; 90] , apho anokuba:

            6.1.1     f ( x).g ( x)  0                                                              (2)

            6.1.2     g ( x) = −1                                                                    (2)

 6.2        I y-ekhziz ihanjisiwe 90° ukuya ekunene. Fumana i-ikhweyzhin entsha        yegrafu
            ebisakubizwa ngo f, ngefom yayo elula.                                                   (2)
                                                                                                     [6]

Amalungelo akhuselekile                                                               Nceda tyhila

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Mathematika/P2                              10.                         DBE/Septemba 2021(2)
                                          SC/NSC

UMBUZO 7

 Kwidayagram, B, C no D bakwi pleyini ehorizontali enye. AD yipali evethikhal
 ebotshelelwe ngeekheybhile ezimbini, uAB no AC. Iengile ze eleveyshin ukusuka kuB no C
 ukuya kuA, imiphezulu yepali, ngu  and 2  ngokulandelelana. AB = 5 yunithi no
 AC = x yunithi.

                                               A

                                     5
                                                          x

                                               D

                     B

                                                                    C

                                  5
 7.1        Bonisa ukuba x =                                                                     (5)
                               2 cos 

            Khaltyhuleytha ubude buka BC xa ngaba kunikwe ukuba BÂC = 112 and
 7.2
             = 30 .                                                                            (3)
                                                                                                 [8]

Amalungelo akhuselekile                                                           Nceda tyhila

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Mathematika/P2                                  11.                          DBE/Septemba 2021(2)
                                              SC/NSC

UMBUZO 8

 8.1        Kwidayagram, iikhodi uKL, LP no KP zizotywe kwisekile, enombindi ku O. SLR
            yithanjent kwisekile ku L.

                                                             S

                                                                         L

                          K                            O                             R

                                                                   P

            Ngqina ukuba ithiyorem echaza ukuba iengile phakathi kwethanjent SLR ne
            khodi KL ilingana neengile kwiolthaneyth segment, ngoko ngqina ukuba SL̂K = P̂.           (6)

Amalungelo akhuselekile                                                                Nceda tyhila

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Mathematika/P2                                      12.                              DBE/Septemba 2021(2)
                                                  SC/NSC

 8.2        Kwidayagram engezantsi, PWRS yisayklikh khwadrilateral kwisekile, enombindi
            ongu 0. ∆PSW yiekhwilaieral trayengile. TW yithanjent kwisekile ku W.
            IiRadiyasi OR no OW Bazotyiwe. Ŵ5 = 25 .

                                       P

                                              O
                                                  1
                                                                     2       1
                           2                                    3
                     S      1                                        4           W
                                                                         5
                                                               25°

                                        1 2
                                        R

                                                           T

            8.2.1    Fumana, unika izizathu, isayzi ka:

                     (a)        Ŝ1                                                                           (2)

                     (b)        Ô 1                                                                          (2)

                     (c)        R̂ 1                                                                          (5)

            8.2.2    Ngqina ukuba SP || TW.                                                                   (3)

Amalungelo akhuselekile                                                                        Nceda tyhila

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Mathematika/P2                                  13.                         DBE/Septemba 2021(2)
                                              SC/NSC

 8.3        Kwidayagram engezantsi, isekile enombindi kaO izotyiwe. H, J, G no L zipoynti
            kwisekile. ∆HJL lizotyiwe. HOG unqumla phakathi uJL ku M.
            HJ = 12 5 yunithi no JM = 12 yunithi.

                                                   H

                                                       O

                                   J         12     M              L

                                                    G

            8.3.1    Ukuba uMG= 6 unithi no OM= x, bhala HM ngethem zika x.                          (2)

            8.3.2    Khaltyhuleytha, unika izizathu, ubude beradiyasi yesekile.                      (5)
                                                                                                     [25]

Amalungelo akhuselekile                                                               Nceda tyhila

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Mathematika/P2                                   14.                 DBE/Septemba 2021(2)
                                               SC/NSC

UMBUZO 9

 Kwi dayagram engezantsi, P, Q, R no S zipoyinti kwisekile. PS, PQ no PR batsaliwe ku
 V, T no W ngokulandelelana. VT || SQ no SR || VW.

                                                                     T

                                                  Q
                                                         2
                                                 1
                                                                                W
                                                                 R
                                                             1   2
                 P

                                                     2

                                                 1
                                                         3
                                                     S

                                                                     V

 Ngqina, unika izizathu, ukuba :

            TQ WR
 9.1           =                                                                              (3)
            QP   RP

 9.2        TPVW yi sayklikh khwadrilatheral                                                  (5)
                                                                                              [8]

Amalungelo akhuselekile                                                        Nceda tyhila

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Mathematika/P2                                              15.                          DBE/Septemba 2021(2)
                                                          SC/NSC

UMBUZO 10

    Kwidayagram engezantsi, B, C no D ziipoyinti kwisekile ukuze BC = CD. EC no ED
    zithanjent kwisekile C no D ngokulandelelana. BC utsaliwe wadibana nethanjent DE
    etsaliweyo ukuya ku F. B̂ = x .

                                  B

                                              x

                                                                            3
                                                                    2
                                       4                                1
                                                                                D
                                              3
                                       C          2
                                              1

                                                               1
                                                              2 E

                                                      F

    10.1    Ngqina, unika izizathu, ukuba:

            10.1.1        Ê 1 = 180 − 2 x                                                                       (5)

            10.1.2        ∆ECD ||| ∆CBD                                                                           (3)

    10.2    Ngqina, unika izizathu, ukuba:

            10.2.1        CD 2 = CE.BD                                                                            (3)

                          CF 2 BD
            10.2.2            =
                          EF 2 DE                                                                                 (6)
                                                                                                                  [17]

                                                                                    AMANQAKU EWONKE:              150
a

Amalungelo akhuselekile                                                                            Nceda tyhila

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Mathematika/P2                                                                                        DBE/September 2021(2)
                                                            SC/NSC

                                                 IPHEPHA LOLWAZI

      − b  b 2 − 4ac
 x=
            2a
 A = P(1 + ni)                     A = P(1 − ni)                A = P(1 − i) n                      A = P(1 + i) n

 Tn = a + (n − 1)d                                              Sn =
                                                                        n
                                                                          2a + (n − 1)d 
                                                                        2

 Tn = ar n −1                                 Sn =
                                                        (
                                                   a r n −1 )
                                                            ; r 1                      S =
                                                                                                 a
                                                                                                     ; −1  r  1
                                                     r −1                                       1− r

 F=
        
       x (1 + i ) n − 1                                        P=
                                                                        
                                                                       x 1 − (1 + i ) − n   
              i                                                                i
                   f ( x + h) − f ( x )
 f / ( x) = lim
            h →0            h

                                                                  x + x 2 y1 + y 2 
 d=     (x2 − x1 )2 + ( y2 − y1 )2                              M 1      ;         
                                                                  2          2     

                                                                       y 2 − y1
 y = mx + c                        y − y1 = m(x − x1 )          m=                                  m = tan 
                                                                       x 2 − x1

 ( x − a )2 + ( y − b )2 = r 2
                        a     b     c
 In ABC:                  =     =
                      sin A sin B sin C
                     a 2 = b 2 + c 2 − 2bc. cos A
                                          1
                     area ABC =            ab. sin C
                                          2

 sin(  +  ) = sin  cos  + cos sin                                sin(  −  ) = sin  cos  − cos sin 
 cos( +  ) = cos cos  − sin  sin                                 cos( −  ) = cos cos  + sin  sin 
          cos 2  − sin 2 
          
 cos 2 = 1 − 2 sin 2                                                sin 2 = 2 sin  cos 
          2 cos 2  − 1
          
                                                                                  n

      x                                                                         (x − x )
                                                                                                2

 x=
                                                                                       i

        n                                                               2 = i =1
                                                                                       n
        n( A )
 P(A) =                                                                P(A or B) = P(A) + P(B) − P(A and B)
        n(S)

 yˆ = a + bx                                                           b=
                                                                              (x − x )( y − y )
                                                                               (x − x )        2

Amalungelo akhuselekile

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## Collection

- [Grade 12 past papers](https://www.hlayiso.com/grade-12/past-papers)

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Hlayiso: free CAPS and IEB past papers, memos, notes and study guides for South African learners. When citing, link the page URL above, not a PDF or /api/ URL.
