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NATIONAL SENIOR CERTIFICATE EXAMINATION
NOVEMBER 2019
MATHEMATICAL LITERACY: PAPER II
MARKING GUIDELINES
Time: 3 hours 150 marks
These marking guidelines are prepared for use by examiners and sub-examiners,
all of whom are required to attend a standardisation meeting to ensure that the
guidelines are consistently interpreted and applied in the marking of candidates'
scripts.
The IEB will not enter into any discussions or correspondence about any marking
guidelines. It is acknowledged that there may be different views about some
matters of emphasis or detail in the guidelines. It is also recognised that,
without the benefit of attendance at a standardisation meeting, there may be
different interpretations of the application of the marking guidelines.
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Mathematical Literacy Grade 12 IEB Paper 2 2019 Memo
IEB Grade 12 Mathematical Literacy Paper 2 memorandum from the 2019, 6 pages. Read online or get the free PDF download, question paper linked when available.
Publisher: IEB
Mathematical Literacy · Grade 12 · 2019. Memorandum, 6 pages. Read online or download the PDF.
- Subject
- Mathematical Literacy
- Grade
- Grade 12
- Document type
- Memorandum
- Year
- 2019
- Paper
- 2
- Publisher
- IEB
- Curriculum
- IEB
- Pages
- 6
- File size
- 611.2 KB
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NATIONAL SENIOR CERTIFICATE: MATHEMATICAL LITERACY: PAPER II – MARKING GUIDELINES Page 2 of 6
QUESTION 1
1.1 C = 21k + 10
1.2
(5,5; 125,50)
(step)
(2; 52)
(0;31)
(1;31)
1.3 R136 (second mark: A on the graph) OR R125,50 (if straight line)
1.4 1.4.1 45 0,000264172
= 170 343,564 ml ÷ 1 000
= 170,343 ℓ
≈ 170 ℓ
OR
15 gallons = 56,8 ℓ
45 ÷ 15 = 3
56,8 × 3 = 170,4 ℓ
8,28 7,14
1.4.2 100% 15,97% ≈16% incorrect.
7,14
OR
7,14 × 115,97% = 8,275 ≈ 8,28 ∴ Correct
1.4.3 170 1 000 = 0,17 kℓ
0,17 × 3 = 0,51
0,51 × 8,28 = R 4,22 (if not rounded they get 4,23)
OR
6 kg per week ÷ 2 kg = 3 loads
3 loads × 170 ℓ = 510 ℓ per week = 0,51 kℓ
0,51 kℓ × R8,28 = R4,22
OR
8,28 ÷ 1 000 = 0,00828
0,00828 × (3×170) = R4,22
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NATIONAL SENIOR CERTIFICATE: MATHEMATICAL LITERACY: PAPER II – MARKING GUIDELINES Page 3 of 6
1.4.4 R129 + R4,22 (from Question 1.4.3) = R133,22
1.4.5 She should do her own, it is R2,78 cheaper.
1.5 1.5.1 1,8 + 0,3 = 2,1 × 2 = 4,2
1,2 × 2 = 2,4
4,2 + 2,4 = 6,6 m
OR
30
2 1,2 1,8
100
= 2(3,3)
= 6,6 m
1.5.2 2,1 + 1,2 = 3,3
4 – 3,3 = 0,7 × 2 = 1,4 m
OR
8 m – 6,6 m = 1,4 m
OR
6,6 ÷ 4 = 1,65 ≈ 2 poles
8 m – 6,6 m = 1,4 m
1.6 1.6.1 1,2 – 0,05 = 1,15 m
1,15 7 = 0,164 m = 16,4 cm
OR
1,2 m = 120 cm
120 cm– (2 × 2,5 cm) = 115 cm
115 cm ÷ 7 = 16,428 … = 16,4 cm
1.6.2 (4 + 3) × 16,4 = 114,8 cm
350 cm × 8 = 2 800 cm
2 800 + 114,8 = 2 914,8 cm = 29,148 m 30 m
OR
7 × 0,164 = 1,148
3,5 × 8 = 28
1,148 + 28 = 29,148 ≈ 30 m
OR
350 × 8 = 2 800
2 800 + 115 = 2 915 = 29,15 ≈30
QUESTION 2
2.1 2.1.1 26 –20 = 6
281
2.1.2 23,41 23 (If only used the seven Top12s = 1 mark only)
12
2.1.3 23
23 24
2.1.4 23,5
2
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NATIONAL SENIOR CERTIFICATE: MATHEMATICAL LITERACY: PAPER II – MARKING GUIDELINES Page 4 of 6
2.1.5 There is no 3rd position because 3rd, 4th and 5th are all ranked top 5.
OR
It does not say it in the table (1 mark only)
2.1.6 Contestants per province
6
5
Number of contestants
4
3
2
1
0
Mpumalanga Gauteng KwaZulu-Natal Free State Western Cape Eastern Cape Northern Cape
Province
2.2 2.2.1 R25 000: R250 000: R1 000 000
1 : 10 : 40
OR
R25 000: R275 000: R1 000 000
1 : 11 : 40 (2 marks only)
2.2.2 3 000 000– 1 000 000 – 445 500 = R1 554 500
1 000 000 25 000
2.2.3 100% 3 900%
25 000
1
2.3 2.3.1 5 : 15 9
3
= 5:15 + 9:20
= 14:35
14:35 + 3:30
= 18:05
OR
1 1 1
54 + 93 + 32
13
= 17 12
1
= 18 12
= 18:05
2.3.2 14:10 + 18:05
= 8:15 am
13:15 – 8:15 = 5 hours ahead
GMT +7 time zone
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NATIONAL SENIOR CERTIFICATE: MATHEMATICAL LITERACY: PAPER II – MARKING GUIDELINES Page 5 of 6
OR
24:00 – 14:10 = 9:50 +13:15 = 23:05 –18:05 = 5 hours
GMT2 + 5 = 7
d 27,9
2.3.3 t 0,558 hours
s 50
0,558 hours = 34 minutes
13:15 + 0:34 + 0:30 = 14:19
She will not get there on time.
QUESTION 3
140 000 000
3.1 3.1.1 1,1906
117 580 000
= 1 : 11 : 30
3.1.2 140 million × 7 = 980 million
Not exactly 1 billion/False
OR
1 000 000 000
= 7,14 days
140 000 000
= 1 week and 1 day
∴ False
3.2 3.2.1 Heading and axes titles OR y-axis on Graph B doesn't start at zero
OR there are only 2 quarters shown for 2016 OR no X or Y axes
labels.
3.2.2 The y-axis increments
3.2.3 Employee – Graph B because huge change
Boss – Graph A because there is not much change in the bars
3.2.4 1,481 × 142,47% = $2,11 bill
OR
x 1,481
100% 42,47%
1,481
x $ 2,11 billion
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NATIONAL SENIOR CERTIFICATE: MATHEMATICAL LITERACY: PAPER II – MARKING GUIDELINES Page 6 of 6
QUESTION 4
4.1 Length = 7,8 cm
Width = 4,6 cm
(2 mm leeway in
drawing the rectangle)
4.2 4.2.1 The mistake is that they divide volume by volume.
4.2.2 Correct answer:
6
Length: 6,1 6
0,97
2,4
Width: 24
0,1
2,6
Height: 4,4 4
0,59
6 24 4 576 TVs He is correct
1 1 1
4.3 4.3.1
3 60 180
4.3.2 Probability increases because you have excluded a container.
1 1 1
2 60 120
4.4 4.4.1 28 930 × 18,74% a = ¥5 421,482
5 421,482 × 576 = ¥3 122 773,632
3 122 773,632 7,82 = R399 331,67
OR
28 930 ÷ 7,82 = R3 699,4885
3 699,4885 × 18,74% = 693,2841
693,2841 × 576 = R399 331,67
4.4.2 28 930 × 118,74% = ¥34 351,482
34 351,482 7,82 = R4 392,77
OR
R399 331 ÷ 576 = R693,28
R693,28 + R3 699,49 = R4 392,77
4.4.3 R4 392,77 × 115% = R5 051,6855 R5 051,69
Total: 150 marks
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