NATIONAL
SENIOR CERTIFICATE/
NASIONALE
SENIOR SERTIFIKAAT
GRADE 12/GRAAD 12
SEPTEMBER 2019
MATHEMATICS P1/WISKUNDE V1
MARKING GUIDELINE/NASIENRIGLYN
MARKS/PUNTE: 150
This marking guideline consists of 19 pages./
Hierdie nasienriglyn bestaan uit 19 bladsye.
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Mathematics Grade 12 P1 Eastern Cape Mock 2019 Memo (Afr)
Grade 12 Mathematics Paper 1 memorandum from the Eastern Cape Mock Exam 2019 (Afrikaans), 19 pages. Read online or download the free PDF.
Mathematics · Grade 12 · Eastern Cape Mock Exam · 2019 · Afrikaans. Memorandum, 19 pages. Read online or download the PDF.
- Subject
- Mathematics
- Grade
- Grade 12
- Language
- Afrikaans
- Document type
- Memorandum
- Year
- 2019
- Exam period
- Eastern Cape Mock Exam
- Paper
- 1
- Curriculum
- CAPS
- Pages
- 19
- File size
- 992.7 KB
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This exam
Eastern Cape Mock Exam 2019
Questions in this paper
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2 MATHEMATICS P1/WISKUNDE V1 (EC/SEPTEMBER 2019)
NOTE/LET WEL:
If a candidate answers a question TWICE, mark the FIRST attempt ONLY.
Indien ʼn kandidaat ʼn vraag TWEE keer beantwoord, merk SLEGS die EERSTE poging.
Consistent accuracy applies in ALL aspects of the marking guideline.
Volgehoue akkuraatheid geld deurgaans in ALLE aspekte van die nasienriglyn.
If a candidate crossed out an attempt of a question and did not redo the question, mark the crossed-out
attempt.
Indien ʼn kandidaat ʼn poging vir ʼn vraag deurgetrek het en nie die vraag weer beantwoord het nie, merk
die poging wat deurgetrek is.
The mark for substitution is awarded for substitution into the correct formula.
Die punt vir substitusie word vir substitusie in die korrekte formule toegeken.
QUESTION 1/VRAAG 1
1.1.1 𝑥 2 − 3𝑥 − 4 = 0
(𝑥 + 1)(𝑥 − 4) = 0 factors/faktore
𝑥 = −1 or/𝑜𝑓 4 𝑥 = −1 𝑥=4
Answers only: Antwoorde alleen (2/3)
OR/OF
Can use quadratic formula / Kan kwadratiese formule gebruik
b b 2 4ac
x
2a
( 3) ( 3) 2 4(1)( 4) correct substitution /
2(1) korrekte vervanging
3 25
2 answers / antwoorde
x 4 or / of x 1 (3)
1.1.2 2𝑥 2 − 𝑥 − 7 = 0
−𝑏 ± √𝑏 2 − 4𝑎𝑐
𝑥=
2𝑎
( 1) ( 1) 2 (4)(2)( 7) substitution/vervanging
x
2(2)
1 57 Penalise 1 mark for incorrect rounding off
4 Penaliseer 1 punt vir verkeerde afronding 𝑥 = 2,14 𝑥 = −1,64
x 2,14 or/of 1, 64 (3)
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(EC/SEPTEMBER 2019) MATHEMATICS P1/WISKUNDE V1 3
1.1.3 5x 1 5x 2500
5 x.51 5 x 2500
5 x (5 1) 2500 factorisation/faktorisering
5 x.4 2500
x
5 625 5x 625
x 4
5 5
x 4
x 4
(3)
1.1.4 ( x 3)( x 1) 12
x 2 2 x 3 12 0
x 2 2 x 15 0 standard form/standaardvorm
( x 5)( x 3) 0 factorisation/faktorisering
OR/OF
+ − +
−3 5 −3 5
3 x 5 (accuracy)
(akkuraatheid)
3 x 5 OR / OF x ( 3;5) (4)
1.2 y 2x 1 .....(1) y 2x 1
2 2
3x xy y 1 .....(2)
(1) into 2
3x 2 x(2 x 1) (2 x 1) 2 1 substitution/vervanging
3x 2 2x2 x (4 x 2 4 x 1) 1
3x 2 2x2 x 4x2 4x 1 1 0
3x 2 5 x 2 0 standard form/standaardvorm
3x 2 5 x 2 0
(3 x 2)( x 1) 0 factorisation/faktorisering
2
x or/of x 1 x-values/waardes
3
2
y 2 1 or/of y 2(1) 1
3
y-values/waardes
1 (6)
y or/of y 1
3
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4 MATHEMATICS P1/WISKUNDE V1 (EC/SEPTEMBER 2019)
OR/OF y 1
x
2
y 1
x ...(1)
2
3 x xy y 2
2
1 ... 2 substitution/vervanging
(1) into 2 ,
2
y 1 y 1
3 y y2 1
2 2
y2 2y 1 y2 y
3 y2 1
4 2
3y2 6 y 3 2 y2 2 y 4 y2 4 0
3y2 4y 1 0 standard form/standaardvorm
3y2 4 y 1 0
(3 y 1)( y 1) 0 factorisation/faktorisering
1
y or y 1 y-values/waardes
3 /of
1
3 1 1 1
x or/of x
2 2
2 x-values/waardes
x or/of x 1
3 (6)
1.3 f ( x) x 2 2 px 8 2 p
For equal roots :Vir gelyke wortels :
b2 4ac 0 b2 4ac 0
substitution/vervanging
( 2 p)2 4(1)(2 p 8) 0
4 p 2 8 p 32 0
2
p 2p 8 0
( p 2)( p 4) 0
p 2 or / of p 4 p values / waardes
but / maar : p 0 p 2
So, f ( x) x2 4x 4
h( x ) x2 4x 1 h( x) x2 4 x 1
x2 4x 4 4 1
( x 2) 2 3
answer in coordinate form/
TP : ( 2; 3) antwoord in koördinaatvorm
(5)
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(EC/SEPTEMBER 2019) MATHEMATICS P1/WISKUNDE V1 5
1.3 OR/OF b 2 4ac 0
substitution/vervanging
b2 4ac 0
( 2 p) 2 4(1)(8 2 p ) 0
4 p2 8 p 32 0
p2 2p 8 0
( p 4)( p 2) 0
p 4 or/of p 2 p values/waardes
Turning point of / Draaipunt van f is 2;0 ( 2 ; 0)
Turning point of / Draaipunt van h is 2; 3 ( 2 ; 3)
(5)
[24]
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6 MATHEMATICS P1/WISKUNDE V1 (EC/SEPTEMBER 2019)
QUESTION 2/VRAAG 2
2.1.1 3 ; 1 ; −3 ; −9
−2 −4 −6
−2 −2
both terms/beide terme
17 ; 27 (1)
2.1.2 2a 2 3a b 2 a b c 3
a 1 3( 1) b 2 1 1 c 3 a 1
b 1 c 3 b 1 c 3
Tn n2 n 3
Tn n2 n 3
(4)
2.1.3 n 2
n 3 809 equating Tn to −809
2 stel Tn gelyk aan −809
n n 812 0
factors/faktore
(n 29)(n 28) 0 choosing/kies 𝑛 = 29
n 29 (3)
2.2.1 Tn 2n 3
T53 2(53) 3 substituting into 𝑇53 /
vervanging in 𝑇53
answer/antwoord
103
OR/OF
T53 a 52d substituting into 𝑇53
1 52(2) vervanging in 𝑇53
103
(2)
103
2.2.2 Sn 2 [ 2a
n
(n 1)d ]
substitution into correct formula
S 29 29
2 [2( 1) 28(2)] vervanging in korrekte formule
783 783
(2)
2.2.3 29 29
(2n 3) 783 2n 3
n 1 n 1
(2)
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(EC/SEPTEMBER 2019) MATHEMATICS P1/WISKUNDE V1 7
2.3 T4 a 3d and/en T10 a 9d
T10 T4 6d
T10 T4 6d
6d (8x 2 y) (2 x y)
6d (8 x 2 y ) (2 x y)
d x 12 y
6x 3y
substitution/vervanging
d x 1
2 y
T4 a 3d value of a / waarde van a
2x y a 3( x 1
2 y)
2x y a 3x 3
2 y (5)
a 5
2 y x [19]
QUESTION 3/VRAAG 3
3.1 T1 ( x 1)
T2 ( x 1) 2
r x 1
for convergence :/ vir konvergensie
1 r 1,
1 r 1
1 x 1 1
0 x 2 answer/antwoord
(2)
3.2 When / Wanneer : x 2
3 ,
p ( 23 1) ( 23 1) 2 ( 23 1)3 ... substituting for x
p ( 1
) ( ) ( 1 1
) ... vervanging vir x
3 9 27
values for a and r
a 1
3 and / en r 1
3 waardes vir a en r
a
S
1 r substituting into S formula
1
3 vervanging in S formule
1 ( 1
3 ) answer/antwoord
(4)
1
[6]
4
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8 MATHEMATICS P1/WISKUNDE V1 (EC/SEPTEMBER 2019)
QUESTION 4/VRAAG 4
4.1 x 3 x 3
y 1 y 1
(2)
4.2 2
1 0 substitution/vervanging
x 3
2
1
x 3
2 x 3
x 5
x-intercept/x-afsnit
2
y 1
0 3
5 y-intercept/y-afsnit
3
(3)
4.3
asymptotes / asimptote
x-intercept / x-afsnit
y-intercept / y-afsnit
shape / vorm
(4)
4.4 2 2
h( x ) 1 h( x ) 1
x 3 x 3
point of intersection of asymptotes/
snypunt van asimptote
( 3 ; 1) or / of y ( x p) q
y x ( 3) 1 or / of y x 3 1 substitute point of intersection of
asymptotes /
vervang die snypunt van asimptote
y x 2 answer/antwoord
(4)
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(EC/SEPTEMBER 2019) MATHEMATICS P1/WISKUNDE V1 9
4.4 OR/OF 2
h( x ) 1
x 3
2
h( x ) 1
x 3
point of intersection of asymptotes/
snypunt van asimptote
substitute point of intersection of
( 3 ; 1)
asymptotes /
vervang die snypunt van asimptote
y x k
1 3 k answer/antwoord
k 2
(4)
y x 2 [13]
QUESTION 5/VRAAG 5
5.1 (0 ; 8) answer / antwoord
(1)
5.2 y mx c c 8
y mx 8 substituting T(9;10) into
10 9m 8 equation of line /
vervanging van T(9;10) in
m 2 vergelyking van lyn
equation / vergelyking
y 2x 8
OR/OF
10 ( 8) substituting T and Q into 𝑚 𝑇𝑄
mTQ
9 0 vervanging van T en Q in 𝑚 𝑇𝑄
m 2 m=2
equation
y 2x 8 (3)
5.3 y x 2
7x 8
x2 7 x ( 7 2
2) 8 ( 7 2
2) completing the square /
(x 7 2
) 81 vierkantsvoltooiing
2 4
equation / vergelyking
(2)
5.4 x- coordinate/koördinaat
( 72 ; 81
4 ) y- coordinate/koördinaat
(2)
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10 MATHEMATICS P1/WISKUNDE V1 (EC/SEPTEMBER 2019)
5.5 Ave gradient/Gem. gradiënt
y 10
1 method/metode
x 9
y 10 x 9
making y the subject
y x 1
maak y die onderwerp
f ( x) x2 7 x 8 equating 2 equations
x 1 x2 7 x 8 gelykstel van 2 vergelykings
factors/faktore
0 x2 8x 9
0 ( x 9)( x 1)
x 9 or / of 1 specifying coordinates for W /
spesifiseer W se koördinate
y 10 or / of 0
∴ W(−1 ; 0)
OR/OF
x 2 7 x 8 (10)
x 2 7 x 8 (10) x (9)
1
x (9) equating to 1 / gelykstel aan 1
standard form/standaardvorm
x 2 7 x 18 x 9 factors/faktore
x2 8x 9 0
( x 9)( x 1) 0
specifying coordinates for W.
x 9 or / of x 1 spesifiseer W se koördinate
y 10 or / of y 0
∴ W(−1 ; 0)
OR/OF
f ( x) 2x 7 f ( x) 2x 7
f (9) 2(9) 7
f (9) 11
11
f (9) f ( x) average gradient = 1
1
2 gemiddelde gradiënt = 1
11 2 x 7 substitution/vervanging
1
2
2x 4
1
2
x 1 1
x 1
y 0
coordinates of W /
W 1; 0 koördinate van W
(5)
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(EC/SEPTEMBER 2019) MATHEMATICS P1/WISKUNDE V1 11
5.6 x2 7 x 8 0
( x 8)( x 1) 0
P( 1; 0) and / en R (8 ; 0) x intercepts of f
y 2x 8 x-afsnitte van f
0 2x 8 x intercept of g
V( 4 ; 0 ) x-afsnit van g
x 1 accuracy/akkuraatheid
x 1 or / of 4 x 8 4 x 8 accuracy/
OR / OF akkuraatheid
x ( ; 1) (4 ; 8) (4)
[17]
QUESTION 6/VRAAG 6
6.1 f ( x) log m x
substitution/vervanging
3 log m 64
m3 64 answer/antwoord
m 3
4 3 (2)
m 4
6.2 f ( x) log 4 x
interchanging x and y
f 1 :x log 4 y omruiling van x en y
y 4x answer / antwoord
(2)
6.3
𝑓 −1
y-intercept/y-afsnit
1 shape and asymptote
vorm en asimptoot
(2)
6.4 y 2 answer/antwoord
OR/OF OR/OF
y ( 2; ) answer/antwoord
(1)
[7]
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12 MATHEMATICS P1/WISKUNDE V1 (EC/SEPTEMBER 2019)
No penalty for rounding off in this question.
QUESTION 7/VRAAG 7 Geen penalisering vir afronding in hierdie vraag nie.
7.1 A P(1 i) n
substitution into correct
R 26 700 R 40 000(1 i ) 5 formula
vervanging in korrekte formule
simplification /
26700
5 1 i vereenvoudiging
40 000
0,0777 i
value for r / waarde van r
r 7,77% p.a. (3)
7.2.1 x[1 (1 i ) ] n
P i 0,12
115
and/en n 180
i
115 180
x[1 (1 0,12 ) ] substituting into correct
R1 200 000 0 ,115 formula
12 vervanging in korrekte formule
1 200 000( 0,12
115
)
x 0 ,115 180
[1 (1 12 ) ]
answer/antwoord
R14 018,28 (3)
7.2.2 x 1 (1 i ) n
n
(a) Balance 1 i Balans 𝑛 = 105 for / vir P and/en
i 𝑛 = 5 for / vir A
115 105
R14 018,28 1 (1 0,12 ) 0 ,115 5 substituting into correct P formula
0 ,115
1 12 vervanging in korrekte P formule
12 substituting into correct A formula
vervanging in korrekte A formule
0 ,115 5
R925 435,98 1 12 𝑃(1 + 0,115
12
)5
R970 637,89 answer/antwoord
(5)
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(EC/SEPTEMBER 2019) MATHEMATICS P1/WISKUNDE V1 13
OR/OF
𝑛 = 75 for both formulae /
Outstanding Balance after 75 months: vir albei formules
substituting into correct F formula
A Fv vervanging in korrekte F formule
75 substituting into correct A formula
11,5%
75
14018.28 1 1 vervanging in korrekte A formule
11,5% 12
1200 000 1
12 11.5%
12
2 453828,34 1528392, 76
R 925 435,58
Outstanding Balance after 80 months :
11,5%
5
𝑃(1 + 0,115
12
)5
925 435,58 1
12
answer/antwoord
R 970 637, 48
(5)
7.2.2 x[1 (1 i ) ] n
(b) P
i
R14 018, 28[1 (1 0,115
12 ) n] P = R970 637,89
R970 637,89 0,115 substituting into correct formula
12
vervanging in korrekte formule
970 637,89( 0,115
12 )
1 (1 0,115
12 ) n
14 018, 28
0,3364416715 2423 )
( 2400
n
log 0, 3364416715 correct use of logs /
n
log 2423
korrekte gebruik van logs
2400
114, 2130673 final answer/finale antwoord
(4)
n 115 months/maande
[15]
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14 MATHEMATICS P1/WISKUNDE V1 (EC/SEPTEMBER 2019)
QUESTION 8/VRAAG 8 Penalise once for notation in this question
Penaliseer een keer vir notasie in hierdie vraag
8.1 f ( x) 3 2 x 2
f ( x h) 3 2( x h) 2
3 2( x 2 2hx h 2 )
3 2 x 2 4hx 2h2
2 2
3 2x 4hx 2h
𝑓(𝑥+ℎ)−𝑓(𝑥)
f ' ( x) lim
ℎ→0 ℎ substitution / vervanging
3−2𝑥 2 −4ℎ𝑥−2ℎ2 −(3−2𝑥 2 )
= lim
ℎ→0 ℎ simplification / vereenvoudiging
3−2𝑥 2 −4ℎ𝑥−2ℎ2 −3+2𝑥 2
= lim factorisation / faktorisering
ℎ→0 ℎ
ℎ(−4𝑥−2ℎ)
= lim answer / antwoord
ℎ→0 ℎ
= lim −4𝑥 − 2ℎ
ℎ→0
= −4𝑥 + 2(0)
= −4𝑥
(5)
8.2.1 D x x( x 2) 2
D x x( x 2 4 x 4)
x3 4 x 2 4 x
3 2
Dx x 4x 4x 3𝑥 2 −8𝑥 +4
2 (4)
3x 8x 4
8.2.2 3 2x
y ax 7 3
x
3 2x
y ax 7 3 1
1
x2 −2𝑥 2
3 1
ax 7 2x 2 3 3 4 1
𝑎𝑥 −7 −𝑥 −2
7
(derivative of constant must be
dy 3 4 1
zero to get 3rd mark)
ax 7 x 2
dx 7 (afgeleide van die konstante moet
nul wees om 3de punt te kry)
(3)
[12]
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(EC/SEPTEMBER 2019) MATHEMATICS P1/WISKUNDE V1 15
QUESTION 9/VRAAG 9
9.1 x 1
3 and/en x 1 x 1
3 x 1
(2)
9.2 x (1 ( 1
)) 2
3
1 answer/antwoord
3
(2)
9.3 g ( x) is increasing when g ( x) 0
g ( x) is stygend wanneer g ( x) 0
1 1
x 1 OR / OF x ;1 answer (accuracy)
3 3 antwoord (akkuraatheid)
(2)
9.4 y a( x x1 )( x x2 )
a( x 1
3 )( x 1)
1 a (0 1
)(0 1) substituting all intercepts
3
vervanging van alle afsnitte
1 1
3 a a 3
a 3
y 3( x 1
)( x 1)
y 3( x 1
3 )( x 1) 3
2
g ( x) 3x 2x 1
2 2 1
3 x x
3 3
g' x 3x 2 2x 1
OR/OF
y a( x x1 )( x x2 )
a (3 x 1)( x 1)
1 a (3(0) 1)(0 1) substituting all intercepts
1 a vervanging van alle afsnitte
a 1
a 1
y (3x 1)( x 1)
y 1(3 x 1)( x 1) g ( x) 3x 2 2x 1
2
3x 2x 1
g' x 3x 2 2x 1
(4)
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16 MATHEMATICS P1/WISKUNDE V1 (EC/SEPTEMBER 2019)
9.5 g ( x) ax 3 bx 2 cx d
g' x 3ax 2 2bx c g ' x 3ax 2 2bx c
3x 2 2x 1 3a 3
3a 3 2b 2 c 1 2b 2
a 1 ; b 1; c 1
a 1 b 1
3
substitute (0 ; 0) into g ( x) 1
y x x2 x d 1
vervanging van (0 ; 0) in
3 2
0 0 0 0 d 1 g ( x) 1
d 1 (5)
[15]
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(EC/SEPTEMBER 2019) MATHEMATICS P1/WISKUNDE V1 17
QUESTION 10/VRAAG 10
10.1 Let the two numbers be x and y
Laat die twee getalle x en y wees :
x y 18
x y 18
y 18 x
2
yx
Product/Produk :P( x) yx 2
substitution and simplification
18 x x2 vervanging en vereenvoudiging
18 x 2 x 3
Product is maximum when: P '( x) 0
Produk is ' n maksimum wanneer : P '( x ) 0
P ' ( x) and equating to 0
P '( x) 36 x 3 x 2
P (x) en gelykstel aan 0
36 x 3 x 2 0
3 x(12 x) 0
x 0 or x 12 x-values/waardes
y-values/waardes
y 18 0 18
or/of y 18 12 6 selection of the 2 numbers
P is maximum when x 12 keuse van die 2 getalle
P is ' n maksimum wanneer x 12
(if/as x = 0, Product/Produk = 0)
the two numbers are :12 and 6
die twee getalle is :12 en 6
OR / OF
Let the two numbers be x and y
Laat die twee getalle x en y wees
x y 18 x y 18
2
y 18 x xy
substitution and simplification
Product/Produk : P( x ) xy 2 vervanging en vereenvoudiging
x(18 x) 2
x(324 36 x x2 )
324 x 36 x 2 x3
Product is maximum when: P'(x) 0
Produk is ' n maksimum wanneer : P '( x ) 0
P '( x) 324 72 x 3 x 2
3x 2 72 x 324 0 P ' ( x) and equating to 0
x 2
24 x 108 0 P (x) en gelykstel aan 0
( x 18)( x 6) 0
x 18 or x 6
x-values/waardes
y 18 18 0
or/of y 18 6 12 y-values/waardes
selection of the two numbers
The two numbers are 12 and 6
Die twee getalle is 12 en 6 keuse van die 2 getalle
(P = 0 when/wanneer x = 18)
[7]
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18 MATHEMATICS P1/WISKUNDE V1 (EC/SEPTEMBER 2019)
QUESTION 11 /VRAAG 11
11.1.1 a 111 answer/antwoord
b 106 answer/antwoord
(2)
11.1.2 P(a boy who plays cricket) / P(’n seun wat krieket speel)
(a) 108 54 numerator/teller
or / of
530 265 denominator/noemer
(2)
11.1.2 P(A or / of B) P(A) P(B) P(A and/en B) formula/formule
(b) P(girl or not a tennis player) /
P(meisie of nie ' n tennisspeler nie)
288 445 231
substitution into correct formula
530 530 530 vervanging in korrekte formule
502 answer / antwoord
530
251
or / of
265
or / of 94,72%
OR/OF
P(Girl or not Tennis )
method/metode
1 P( Boy and Tennis )
28 substitution/vervanging
1
530
answer/antwoord
502
530
251
or / of
265
or / of 94,72% (3)
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(EC/SEPTEMBER 2019) MATHEMATICS P1/WISKUNDE V1 19
11.2.1 99 or / of 387 420 489 99 (1)
11.2.2 If vowels are together/As die vokale saam is:
6! 4! 6! × 4!
If vowels are not all together: subtracting from 9!
As die vokale nie almal saam is nie : aftrekking vanaf 9!
9! (6! 4!) answer/antwoord
(3)
345600
11.2.3 Vowels in odd spaces / Vokale in onewe spasies
4 5 3 4 2 3 1 2
(4 3 2 1) (5 4 3 2) 4! × 120
4! 120
2880 Vowelsin odd spaces Vokalein onewe spasies
/
2880 (9 8 7 6 5 4 3 2) (9 8 7 6 5 4 3 2)
Probability / Waarskynlikheid
(9 8 7 6 5 4 3 2)
2880 answer/antwoord
362880
(4)
1
[15]
126
TOTAL/TOTAAL: 150
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