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MATHEMATICS P1/WISKUNDE V1
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MARKS/PUNTE: 150
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Mathematics Grade 12 Paper 1 NW June 2025 Memo (Afrikaans)
Grade 12 Mathematics Paper 1 memorandum from the NW June Exam 2025 (Afrikaans), 12 pages. Read online or download the free PDF.
Mathematics · Grade 12 · NW June Exam · 2025 · Afrikaans. Memorandum. Read online or download the PDF.
- Subject
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- Year
- 2025
- Exam period
- NW June Exam
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- 1
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This exam
NW June Exam 2025
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Mathematics P1/Wiskunde V1 2 NW/June/Junie 2025
Grade/Graad 12 – Marking Guidelines/Nasienriglyne
NOTE:
If a candidate answers a question TWICE, only mark the FIRST attempt.
If a candidate has crossed out an attempt of a question and not redone the question, mark
the crossed-out version.
Consistent Accuracy applies in ALL aspects of the marking guidelines. Stop marking at
the second calculation error.
Assuming answers/values in order to solve a problem is NOT acceptable.
LET WEL:
Indien ‘n kandidaat ‘n vraag TWEE KEER beantwoord, sien slegs die EERSTE poging na.
Indien ‘n kandidaat ‘n antwoord van ‘n vraag doodtrek en nie oordoen nie, merk die
doodgetrekte poging.
Volgehoue akkuraatheid isdeurgans op ALLE aspekte van die nasienriglyne van
toepassing. Hou op nasien by die tweede berekeningsfout.
Aanvaar van antwoorde/waardes om ‘n probleem op te los, word NIE toegelaat nie.
QUESTION/VRAAG 1
1.1.1 𝑥 2 − 𝑥 − 12 = 0
(𝑥 + 3)(𝑥 − 4) = 0 factors/faktore
𝑥 = −3 or/of 𝑥 = 4 𝑥 = −3
𝑥 = 4 (3)
1.1.2 5𝑥 2 + 2𝑥 = 9
5𝑥 2 + 2𝑥 − 9 = 0 std form/vorm
−2 ± √22 − 4(5)(−9)
𝑥= subst
2(5)
𝑥 = 1,16
= 1,16 or/of 𝑥 = −1,56
𝑥 = −1,56
(4)
2
1.1.3 18 − 3𝑥 − 𝑥 ≥ 0
(6 + 𝑥)(3 − 𝑥) ≥ 0 factors/faktore
critical values/
−6 ≤ 𝑥 ≤ 3 kritiese waardes
answer/antw
OR/OF OR/OF
18 − 3𝑥 − 𝑥 2 ≥ 0
𝑥 2 + 3𝑥 − 18 ≤ 0
(𝑥 + 6)(𝑥 − 3) ≤ 0 factors/faktore
critical values/
−6 ≤ 𝑥 ≤ 3 kritiese waardes
answer/antw
(4)
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Mathematics P1/Wiskunde V1 3 NW/June/Junie 2025
Grade/Graad 12 – Marking Guidelines/Nasienriglyne
1.1.4 6 − √𝑥 + 4 = 𝑥 + 4
−√𝑥 + 4 = 𝑥 − 2 isolate/isoleer √
𝑥 + 4 = 𝑥 2 − 4𝑥 + 4 square/kwadreer
𝑥 2 − 5𝑥 = 0 std form/vorm
𝑥(𝑥 − 5) = 0 factors/faktore
𝑥 = 0 or/of 𝑥 ≠ 5 𝑥 = 0 or/of 𝑥 = 5
𝑥 ≠ 5 (6)
1.2 2𝑦 − 𝑥 = 3 . . . . . . . . . ①
𝑦 2 + 3𝑥 − 2𝑥𝑦 = 0 . . . . ②
2𝑦 − 3 = 𝑥 . . . . . . . . . ③ equation/vergelyking
∴ 𝑦 2 + 3(2𝑦 − 3) − 2𝑦(2𝑦 − 3) = 0 subst
𝑦 2 + 6𝑦 − 9 − 4𝑦 2 + 6𝑦 = 0
−3𝑦 2 + 12𝑦 − 9 = 0
𝑦 2 − 4𝑦 + 3 = 0 std form/vorm
(𝑦 − 1)(𝑦 − 3) = 0 factors/faktore
y-values/waardes
𝑦=1 or/of 𝑦 = 3
𝑥 = 2(1) − 3 or/of 𝑥 = 2(3) − 3
x-values/waardes
= −1 =3 (6)
1.3 1 3 1
(3 − ) (9 + + )
√5 √5 5
1 3
= 33 − ( ) cubes/derdemagte
√5
1 1 √5 rationalise/rasionaliseer
= 27 − ∙ ×
5 √5 √5
1 𝑎 = 27
= 27 − √5
25 𝑏 = 5
∴ 𝑎 = 27 and/en 𝑏 = 5 (4)
[27]
QUESTION/VRAAG 2
2.1 2; 7; 16; . . . . . . . ; 781; 862
5 9 13
∴ 𝑇4 = 29 29 (1)
2.2 2𝑎 = 4; 𝑎 = 2 2𝑎 = 4; 𝑎 = 2
3(2) + 𝑏 = 5; 𝑏 = −1 𝑏 = −1
2 − 1 + 𝑐 = 2; 𝑐 = 1 𝑐 =1
𝑇𝑛 = 2𝑛2 − 𝑛 + 1 (4)
2.3 𝑇𝑛 = 2𝑛2 − 𝑛 + 1
862 = 2𝑛2 − 𝑛 + 1 subst
0 = 2𝑛2 − 𝑛 − 861 factorise/faktoriseer
0 = (𝑛 − 21)(2𝑛 + 41)
41
𝑛 = 21 or/of 𝑛 = − 2
term 21
∴ 𝑇21 = 862 N/A (3)
[8]
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Mathematics P1/Wiskunde V1 4 NW/June/Junie 2025
Grade/Graad 12 – Marking Guidelines/Nasienriglyne
QUESTION/VRAAG 3
3.1.1 2 + 6 + 18 + 54 + . . .
𝑇𝑛 = 2.3𝑛−1 2.3𝑛−1 (1)
𝑚
3.1.2 2
∑ ∙ 3𝑛 = 59 048
3
𝑛=1
∴ 2 + 6 + 18 + 54 + . . .
𝑎; 𝑟
𝑆𝑚 = 59 048; 𝑎 = 2; 𝑟 = 3
𝑎(𝑟 𝑚 − 1)
= 59 048
𝑟−1
2(3𝑚 − 1) subst
= 59 048
3−1
3𝑚 = 59 049
3𝑚 = 310 exp law/eksp wet
𝑚 = 10 answer/antwoord
(4)
3.2.1 1
𝑎 = 3; 𝑟 =
2
3 3
3 + + + . . .
2 4
3 4
3
∴ 𝑇3 = (1)
4
3.2.2 𝑎
𝑆∞ =
1−𝑟
3 subst
=
1
1−2
6
=6 (2)
3.3 1; 2; 3; 4; . . . . ; 8 000
8 000
𝑆8000 = (1 + 8 000)
2
= 32 004 000 answer/antwoord
Powers of 6/Magte van 6:
6; 36; 216; 1 296; 7 776 sequence/ry
6(65 − 1) subst
𝑆5 =
6−1
= 9 330
∴ 𝑆 = 32 004 000 − 9 330 = 31 994 670 answer/antwoord
OR/OF (4)
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Grade/Graad 12 – Marking Guidelines/Nasienriglyne
1; 2; 3; 4; . . . . ; 8 000
OR/OF
8 000
𝑆8000 = (1 + 8 000)
2
= 32 004 000
Powers of 6/Magte van 6:
6; 36; 216; 1 296; 7 776 answer/antwoord
𝑆5 = 6 + 36 + 216 + 1296 + 7776
= 9 330 series/ry
∴ 𝑆 = 32 004 000 − 9 330 add terms to 9 330/
= 31 994 670 tel terme op na 9 330
answer/antwoord
[12]
QUESTION/VRAAG 4
4.1.1 𝑇17 = 3 × 17 − 14 3 x 17
= 37 − 14 (2)
4.1.2 White tiles/wit teëls
5; 7; 9; . . .
∴ 𝑇𝑛 = 5 + (𝑛 − 1)2
= 2𝑛 + 3 2𝑛 3 (2)
4.1.3 Black tiles/Swart teëls:
1 + 2 + 3 + . . . + 25
𝑛 𝑛
∴ 𝑆𝑛 = [𝑎 + 𝑙] = [2𝑎 + (𝑛 − 1)𝑑]
2 2
25 25 subst
𝑆25 = (1 + 25) = [2(1) + 24(1)]
2 2
= 325 = 325 325
White tiles/Wit teëls:
5 + 7 + 9 + . . . + 53
𝑛 𝑛
∴ 𝑆𝑛 = [𝑎 + 𝑙] = [2𝑎 + (𝑛 − 1)𝑑]
2 2
25 25 subst
𝑆25 = (5 + 53) = [2(5) + 24(2)]
2 2
= 725 = 725 725
∴Tiles all together/Teëls altesaam = 1 050 1 050 (5)
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OR/OF
6 + 9 + 12 + . . . . 25 terms/terme series/reeks
𝑎 = 6; 𝑑 = 3 a d
25
𝑆25 = [2(6) + (25 − 1)(3)] subst
2
= 1 050
1 050
4.2 1 2
19 + 18 + 17 + . . .
5 5
4 𝑎; 𝑑
𝑑 = − ; 𝑎 = 19
5
4 subst
𝑇𝑛 = 19 + (𝑛 − 1) (− )
5
4 4
= 19 − 𝑛 +
5 5
99 4
= − 𝑛
5 5
99 4 99 4
− 𝑛<0 5 − 5𝑛 < 0
5 5
4𝑛 99
− <−
5 5
𝑛 > 24,75 𝑛 > 24,75
∴First negative term is/Eerste negatiewe term is T25 answer/antwoord (5)
[14]
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Grade/Graad 12 – Marking Guidelines/Nasienriglyne
QUESTION/VRAAG 5
Given/Gegee: 𝑓(𝑥) = 𝑥 2 + 2𝑥 − 8 and/en
𝑔(𝑥) = 𝑚𝑥 + 𝑐
5.1 𝑝 = (−6)2 + 2(−6) − 8
= 16 16 (1)
5.2 𝑥 −intercepts/afsnitte: 𝑦 = 0
𝑥 2 + 2𝑥 − 8 = 0 𝑓(𝑥) = 0
(𝑥 + 4)(𝑥 − 2) = 0 factorise/faktoriseer
𝑥 = −4 or/of 𝑥 = 2
∴ 𝐴(−4; 0) 𝐴(−4; 0)
∴ 𝐵(2; 0) 𝐵(2; 0)
(4)
5.3 Turning point/draaipunt:
𝑏 2
𝑥=− =− = −1 𝑥 −value/waarde
2𝑎 2(1)
𝑦 = (−1)2 + 2(−1) − 8 = −9 𝑦 −value/waarde
∴ 𝐷(−1; −9) (2)
5.4 𝑐 = −8 𝑐 = −8
𝑚 = −2 𝑚 = −2 (2)
5.5 𝑚 = 𝑓 ′ (𝑥) = 2𝑥 + 2 𝑓 ′ (𝑥) = 2𝑥 + 2
𝑚 = 𝑓 ′ (0) subst
= 2(0) + 2
=2
Subst 𝑚 = 2 and/en 𝐶(0; −8) into/in 𝑦 = 𝑚𝑥 + 𝑐
∴ 𝑦 = 2𝑥 − 8 equation/vergelyking (3)
5.6 (−∞; 9] values/waardes
notation/notasie
OR/OF OR/OF
𝑦 ≤ 9; 𝑦 ∈ ℝ answer/antwoord (2)
5.7 𝑓(𝑥) − 𝑔(𝑥) > 0
𝑓(𝑥) > 𝑔(𝑥)
∴ 𝑥 < −4 or/of 𝑥 > 0 𝑥 < −4
𝑥>0 (2)
2
5.8 𝑥 + 2𝑥 + 𝑘 = 0
𝑥 2 + 2𝑥 − 8 = −𝑘 − 8
∴ −𝑘 − 8 < −9
∴ 𝑘>1 answer/antwoord (2)
[18]
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QUESTION/VRAAG 6
6
Given/Gegee: ℎ(𝑥) = 𝑥−2 − 1
6.1 𝑥 = 2 𝑥 = 2
𝑦 = −1 𝑦 = −1 (2)
6.2 𝑥 −intercept/afsnit: 𝑦 = 0
6 ℎ(𝑥) = 0
0= −1
𝑥−2
6
1=
𝑥−2
𝑥−2=6
𝑥=8
∴ (8; 0) (8; 0)
𝑦 −intercept/afsnit: 𝑥 = 0
6
𝑦= −1
−2
= −4
∴ (0; −4) (0; −4) (3)
6.3
shape/vorm
asymptotes/asimptote
x- and y-
intercept/afsnit
(3)
6.4 ℎ(𝑥) < 0; 𝑥 ∈ [0; ∞)
∴ 0 ≤ 𝑥 < 2 or/of 𝑥 > 8 0 ≤ 𝑥 < 2
𝑥 > 8 (2)
[10]
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QUESTION/VRAAG 7
Given/Gegee: 𝑝(𝑥) = 𝑏 𝑥 and/en 𝑝−1 (𝑥)
S(27; -3) lies on 𝑝−1 /lê op 𝑝−1
K(-3; 27) lies on 𝑝/lê op 𝑝
7.1 𝑝(𝑥) = 𝑏 𝑥
27 = 𝑏 −3 subst (27; -3)
1
= 27
𝑏3
1
𝑏3 =
27
1 𝑏 = 3
1
∴𝑏= (2)
3
𝑥
7.2 1
𝑓(𝑥) = 𝑦 = ( )
3
1 𝑦
𝑓 −1 (𝑥): 𝑥 = ( ) swapping/omruil
3
𝑦 = log 1 𝑥 equation/vergelyking
3 Answer only: 2/2 (2)
7.3 𝑄(0; 1) 𝑄(0; 1)
𝑅(1; 0) 𝑅(1; 0) (2)
7.4.1 0 < 𝑝(𝑥) ≤ 1
∴𝑥≥0 𝑥 ≥ 0 (1)
7.4.2 log 1 𝑥 < −3
3 𝑥 > 27
∴ 𝑥 > 27 (1)
7.5 𝑇(27; 1) T(27; 1)
∴ 𝑇𝑄 = 27; 𝑇𝑆 = 4 TQ; TS
1
∴ Area ∆𝑄𝑇𝑆 = 2 ∙ 𝑇𝑄 ∙ 𝑇𝑆
1
= × 27 × 4 subst
2
= 54 units2/eenh2
answer/antwoord (4)
[12]
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QUESTION/VRAAG 8
8.1 𝑓(𝑥) = 3𝑥 2 − 2
𝑓(𝑥 + ℎ) = 3(𝑥 + ℎ)2 − 2
= 3𝑥 2 + 6𝑥ℎ + 3ℎ2 − 2 𝑓(𝑥 + ℎ) value/waarde
𝑓(𝑥 + ℎ) − 𝑓(𝑥)
𝑓 ′ (𝑥) = lim
ℎ→0 ℎ
3𝑥 2 + 6𝑥ℎ + 3ℎ2 − 2 − 3𝑥 2 + 2 subst
= lim
ℎ→0 ℎ
simplification/vereenv
ℎ(6𝑥 + 3ℎ)
= lim
ℎ→0 ℎ
= lim (6𝑥 + 3ℎ) factors/faktore
ℎ→0
= 6𝑥
answer/antwoord (5)
8.2.1 1
𝑓(𝑥) = 3𝑥 4 − 𝑥 2 + 5
2 12𝑥 3
𝑓 ′ (𝑥) = 12𝑥 3 − 𝑥
−𝑥 (2)
8.2.2 √𝑥 1
𝑦= −
2 9𝑥 3
1 1 1 1 1
1
= 𝑥 2 − 𝑥 −3 2 𝑥 2 9 𝑥 −3
2 9
1
𝑑𝑦 1 − 1 1 −4 1 1
∴ = 𝑥 2 + 𝑥 4 𝑥 − 2 + 3 𝑥 −4
𝑑𝑥 4 3 (4)
8.2.3 2𝑥 2 − 3𝑥 − 5
𝑓(𝑥) =
𝑥+1
(2𝑥 − 5)(𝑥 + 1)
= factors/faktore
(𝑥 + 1)
2𝑥 − 5
= 2𝑥 − 5
𝑓 ′ (𝑥) = 2
′ (𝑥)
∴𝑓 =2 (3)
1
8.3 𝑦 = −𝑥 2 + 4𝑥 and/en 𝑦 = 2𝑥 − 4 𝑦 ′ = −2𝑥 + 4
𝑚⊥ = −2
𝑚 = −2𝑥 + 4 ∴ 𝑚⊥ = −2
eqauting/Vergelyk
∴ −2 = −2𝑥 + 4
𝑥 = 3
∴ 𝑥=3
𝑦 = −(3)2 + 4(3) = 3
(3; 3)
∴ (3; 3) and/en 𝑚 = −2
∴ 3 = −2(3) + 𝑐
subst
∴𝑐=9 answer/antwoord
∴ 𝑦 = −2𝑥 + 9 (7)
[21]
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QUESTION/VRAAG 9
Given/Gegee: 𝑓(𝑥) = −2𝑥 3 + 5𝑥 2 + 4𝑥 − 3
9.1 𝑓(𝑥) = −2𝑥 3 + 5𝑥 2 + 4𝑥 − 3
0 = −(2𝑥 3 − 5𝑥 2 − 4𝑥 + 3)
2𝑥 − 5𝑥 2 − 4𝑥 + 3 = 0
3
(𝑥 + 1)(2𝑥 2 + 𝑘𝑥 + 3) = 0 method to factorise/
2 2 2 faktoriseer metode
2𝑥 + 𝑘𝑥 = −5𝑥
𝑘𝑥 2 = −7𝑥 2
(𝑥 + 1)(2𝑥 2 − 7𝑥 + 3) = 0
(𝑥 + 1)(𝑥 − 3)(2𝑥 − 1) = 0
1
𝑥 = −1 or/of 𝑥 = 3 or/of 𝑥 = 2 each 𝑥 −value/
elke 𝑥 −waarde (4)
9.2 𝑓(𝑥) = −2𝑥 3 + 5𝑥 2 + 4𝑥 − 3
𝑓 ′ (𝑥) = −6𝑥 2 + 10𝑥 + 4 = 0 𝑓 ′ (𝑥) = 0
3𝑥 2 − 5𝑥 − 2 = 0
(𝑥 − 2)(3𝑥 + 1) = 0 factors/faktore
𝑥 = 2 or/of 𝑥 = − 3
1 𝑥 −values/waardes
𝑓(2) = −2(2)3 + 5(2)2 + 4(2) − 3
=9
1 1 3 1 2 1
𝑓 (− ) = −2 (− ) + 5 (− ) + 4 (− ) − 3
3 3 3 3
100 1 100
=− 𝐵 (− 3 ; − 27 )
27
1 100
∴ 𝐵 (− 3 ; − 27 ) and/en 𝐸(2; 9) 𝐸(2; 9)
(5)
9.3 𝑓(𝑥) = −2𝑥 3 + 5𝑥 2 + 4𝑥 − 3
𝑓 ′ (𝑥) = −6𝑥 2 + 10𝑥 + 4
𝑓"(𝑥) < 0 𝑓"(𝑥) < 0
∴ −12𝑥 + 10 < 0 𝑓"(𝑥) = −12𝑥 + 10
−12𝑥 < −10
5
∴ 𝑥> 5
6 𝑥 >6 (3)
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9.4 𝑥. 𝑓 ′ (𝑥) > 0
1 0 < 𝑥 < 2
0 < 𝑥 < 2 or/of 𝑥 < − 3
1
𝑥 < −3 (3)
9.5 2𝑥 3 − 5𝑥 2 − 4𝑥 + 3 = 𝑘
∴ −𝑓(𝑥) = 𝑘
𝑓(𝑥) = −𝑘 𝑓(𝑥) = −𝑘
100
∴− < −𝑘 < 9
27
100 notation/notasie
∴ −9 < 𝑘 < values/waardes (3)
27
[18]
QUESTION/VRAAG 10
10.1
Q is the maximum t.pt/maksimum dr.pt Q max/maks
P is the minimum t.pt/minimum dr.pt P minimum (2)
10.2 𝑥>𝑎
∴ 𝑓(𝑥) is increasing/stygend increase/stygend (2)
10.3 𝑓 ′ (𝑥) = 3𝑝𝑥 2 + 2𝑞𝑥 + 𝑟 𝑓′(𝑥)
∴ (𝑜; 𝑟) coordinate/koőrdinaat (2)
10.4 If 𝑥 = 𝑏 ⇒ 𝑓 ′ (𝑥) = 0 𝑓 ′ (𝑥) = 0
∴turning point/draaipunt Q Q t.pt/dr.pt (2)
10.5 𝑎+𝑏
( ; 0)
2 answer (2)
[10]
TOTAL/TOTAAL: 150
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