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Department:
Basic Education
REPUBLIC OF SOUTH AFRICA
NATIONAL
SENIOR CERTIFICATE
GRADE 12
i MATHEMATICAL LITERACY P1 :
: FEBRUARY/MARCH 2015 f
MARKS: 150
TIME: 3 hours
This question paper consists of 15 pages, 1 answer sheet and 2 annexures.
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Mathematical Literacy P1 Feb March 2015 Eng hlayiso.com
Mathematical Literacy · Grade 12 · NSC Supplementary Exam · 2015. Question paper, 18 pages. Read online or download the PDF.
- Subject
- Mathematical Literacy
- Grade
- Grade 12
- Document type
- Question paper
- Year
- 2015
- Exam period
- NSC Supplementary Exam
- Paper
- 1
- Pages
- 18
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- 4.4 MB
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Mathematical Literacy/P | 2 DBE/Feb.—Mar. 2015
NSC
INSTRUCTIONS AND INFORMATION
1.
2.
10.
This question paper consists of FIVE questions. Answer ALL the questions.
Use ANNEXURE 1 to answer QUESTION 1.1 and ANNEXURE 2 for
QUESTION 3. Answer QUESTION 1.2.4 on the ANSWER SHEET. Write your
centre number and examination number in the spaces on the ANSWER SHEET.
Hand in the ANSWER SHEET with your ANSWER BOOK.
Number the answers correctly according to the numbering system used in this
question paper.
Start EACH question on a NEW page.
You may use an approved calculator (non-programmable and non-graphical),
unless stated otherwise.
Show ALL the calculations clearly.
Round off ALL final answers appropriately according to the context, unless stated
otherwise.
Indicate units of measurement, where applicable.
Maps and diagrams are NOT necessarily drawn to scale, unless stated otherwise.
Write neatly and legibly.
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Mathematical Literacy/P 1 3 DBE/Feb.—Mar. 2015
NSC
QUESTION 1
LA Eunice is an employee at Emoya High School. Her daily working hours are
from 07:30 to 15:00 from Monday to Friday. Her total daily hours worked includes
a 20-minute tea break and a 45-minute lunch break.
The following deductions are made from her gross monthly salary:
e 7,5% of her gross monthly salary for pension fund contributions
e UIF (Unemployment Insurance Fund) of 1% of her gross monthly salary
e PAYE (pay-as-you-earn) tax as per tax bracket
ANNEXURE | shows a copy of her salary advice that she received at the end of
October 2013. Use the above information as well as ANNEXURE 1 to answer the
following questions:
1.1.1 The new tax year, to which this salary advice is applicable, started on
1 March 2013.
Explain why the period on the salary advice is indicated as 08.
1.1.2 Define the concept of gross salary.
1.1.3 Calculate her housing allowance as a percentage of her gross salary.
1.1.4 Show how the pension fund contribution of R596,40 was calculated.
1.1.5 Write down the total pension fund contribution she has made thus far for
the current tax year.
1.1.6 Calculate the missing value A.
1.1.7 Determine the difference between the overtime hourly rate paid for
working during the week (Monday-Friday) and for working on Saturdays.
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(2)
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Mathematical Literacy/P 1 4 DBE/Feb.—Mar. 2015
NSC
1.2 Shanté makes fudge and sells it for pocket money. She uses the following recipe that
was given to her by her grandmother. She sells the fudge for R2,50 a block.
Recipe for 1 batch of fudge (54 blocks)
1 tin of condensed milk
1 kg of sugar
250 g of butter
5 mf vanilla essence
250 mf milk
1.2.1 Write down a formula that Shanté can use to calculate her total income
from the sale of blocks of fudge, in the form:
Total income (in rand) = ... (2)
1.2.2 TABLE 1 shows her total income from the sale of blocks of fudge:
TABLE 1: Total income from the sale of fudge
Number of blocks | 0 4 10 | B | 20 | 24 | 36 | 50 | 54
Tolal income o | 10 | 25 | 30 | so | 60 | 90 | 125} 135
(in rand)
Calculate the missing value B. (2)
1.2.3 Shanté wants to determine the cost of making one batch of fudge.
TABLE 2 below shows how the cost of the ingredients required per batch
of fudge has been determined.
TABLE 2: Cost of ingredients required per batch of fudge
Actual Actual cost of
. Quantity | Cost of | quantity of | “UN?
Ingredients : . . ingredients
purchased item | ingredients
used
used
Condensed milk 1 tin R12,89 1 tin R12,89
Sugar 2,5 kg R24,99 lkg R10,00
Butter 500 g R30,55 250 g R15,28
Vanilla essence 100 me Cc 5 mf R059
Milk 1 litre R6,95 250 me R1,74
TOTAL COST R40,50
Answer the following questions:
(a) Show how Shanté calculated the actual cost of the sugar required for
ONE batch of fudge. (2)
(b) Calculate the number of batches of fudge she will be able to make
with the quantity of milk she purchased. (2)
(c) Determine the missing value C. (2)
(d) Calculate the actual cost of the ingredients to make ONE block of
fudge. (2)
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Mathematical Literacy/P1 5 DBE/Feb.—Mar. 2015
NSC
1.2.4 The ANSWER SHEET shows the line graph of Shanté's expenses to
1.2.5
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make one batch of fudge.
Whenever Shanté makes fudge she has to pay her mother a fixed amount
for the use of the kitchen, electricity and water.
(a) Determine the fixed amount she pays her mother.
(b) Draw another line graph on the ANSWER SHEET that shows her
total income from the sale of different quantities of blocks of fudge.
Explain the meaning of the point of intersection of the two straight lines
representing expenses and income.
Please turn over
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(6)
(2)
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Mathematical Literacy/P! 6 DBE/Feb.—Mar. 2015
NSC
QUESTION 2
2.1 Mrs De Klerk bought a S00 mf can of motor oil. She is aware that the can of oil is not
filled to its fullest capacity. Below is a photograph of the can of motor oil and a
diagram showing the external dimensions of the cylindrical can.
Photograph of the can of motor oil Diagram of the cylindrical can of motor oil
10,5 cm
NOTE: 1 cm’ = 1 m¢
Calculate:
2.1.1 The actual capacity (volume) of the can
You may use the following formula:
Volume of a cylinder = 1 x (radius)? x height where 1 = 3,142 (4)
2:12 The volume of the empty space in the can when it is filled with 500 m€ of
motor oil (2)
2.1.3 The height of the motor oil in the can
You may use the following formula:
volume of motor oil
———— where 1 = 3,142
Height of motor oil in can = er
m X (radius) G3)
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Mathematical Literacy/P1 7 DBE/Feb.—Mar. 2015
NSC
2.2 Mr Neymar owns a refuse removal company that removes refuse from building sites.
His refuse containers are rusted and Mr Neymar wants to repaint the exterior sides of
the containers.
Each container is an open-top right prism with two sides that are trapezium-shaped and
two slanted sides that are rectangular.
The photograph below is of one of his refuse containers that he delivers to building
sites. The dimensions of a container are shown on the diagram below.
Photograph of the side view Diagram of the side view of the
of the container trapezium-shaped container
(all dimensions are in mm)
Open top
3 700
7. TT,
!
I
Kf
!
i
i
I
1 200
Slanted “ _
rectangular Trapezium side 980 <—— 1740 ——> 980
side
Use the above diagram to answer the following questions:
Zeal Calculate the area (in mm’) of the triangular part marked Y on the diagram.
You may use the following formula:
1
Area of a triangle = 3 x base x height
(2)
2.2.2 Use the formula below to calculate the total exterior area (in m?) of the
trapezium side of the container if the area of the rectangular part X is equal
to 2 088 000 mm’.
You may use the following formula:
Area of a trapezium side of the container
= 2x (area of part Y) + (area of part X)
NOTE: 1 m?= 1000 000 mm? (5)
2.2.3 The total exterior surface area of the container, excluding the top and the
base, is 11,676 m?.
Hence, calculate the area of ONE of the slanted rectangular sides of the
container if they are identical in size. (3)
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Mathematical Literacy/P1 8 DBE/Feb.—Mar. 2015
NSC
2.3 To paint the exterior sides of the container it must first be rustproofed with a coat of
Optirustbusta. It is then painted with Optimetalcoat.
The technical consultant recommends that two layers of Optimetalcoat must be
applied.
Mr Neymar has 25 identical containers, each having an exterior area of 11,676 m?,
that need to be repainted as described above.
Optimetalcoat is sold in 5 litre tins. One tin of Optimetalcoat will cover 25 m?,
2S Calculate the total area of all the containers that will be coated with
Optirustbusta.
2:32 Determine the total number of coats of Optimetalcoat that will be needed
for all the containers.
2.3.3 Mr Neymar estimates that he needs to paint a total area of 585 m7.
Calculate the minimum number of tins of Optimetalcoat that he will need
to order, based on his estimation.
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2)
G)
[26]
Mathematical Literacy/P1 9 DBE/Feb.—Mar. 2015
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NSC
QUESTION 3
Mamusi and her family live in Barkly West. She decided to take her family on a road trip to the
Free State. In order to plan her trip she obtained a strip map at the tourist information centre in
Barkly West. Part of this strip map has been reproduced on ANNEXURE 2.
Use ANNEXURE 2 to answer the following questions:
3.1
3.2
3.5
3.6
3.7
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Mamusi travelled from Barkly West to Bloemfontein via Kimberley.
Name the towns or cities that they would pass through if they travelled on the N8 to
Bloemfontein.
Give the compass direction from Kimberley to Bloemfontein.
According to the map the distance from Kimberley to Bloemfontein, using the N8, is
165 km.
Calculate the time (in hours and minutes) Mamusi would take to travel to
Bloemfontein if she was driving at an average speed of 97,3 km/h.
You may use the following formula:
‘ distance
Time = —————_
average speed
Mamusi decided to rather take the route via Boshof to Bloemfontein from Barkly
West. Name the provincial or regional roads that they needed to take to get to
Bloemfontein.
After Mamusi and her family visited Bloemfontein they wanted to visit a family
friend who lives in another town in the Free State. Below is a description of the routes
they used from Bloemfontein.
e Travelled along route N8 to Petrusburg.
e At Petrusburg they turned onto route R48 and drove to Koffiefontein.
¢ At Koffiefontein they took route R704 and drove through Fauresmith and
Jagersfontein.
e At Trompsburg they took route R717 in a southwesterly direction.
¢ They stopped at the next town where they visited their family friend.
Use the above description to determine the town where they would have visited their
family friend.
Calculate the distance between Koffiefontein and Luckhoff.
Determine the scale used on the map if 5,4 cm on the map represents 2,7 km.
Write the scale in the form 1] : ...
Please turn over
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(2)
(5)
(2)
(3)
(4)
(3)
[21]
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Mathematical Literacy/P 1
QUESTION 4
4]
10
NSC
DBE/Feb.—Mar. 2015
The IPL-T20 (Indian Premier League) is a cricket tournament in which each team
gets to bat for 20 overs per match. Each team must get as many runs as possible from
their 20 overs.
TABLE 3 shows statistics of the 2014 tournament that was played in Abu Dhabi.
(Some of the details have been omitted.)
TABLE 3: IPL-T20 cricket statistics during the 2014 Abu Dhabi Tournament
Number
Name of player | of matches Number‘of | Numberaof Strike rate
balls faced | runs scored
played
Ajinkya Rahane 5 151_ 182 120,52
David Warner 5 145 163 112,41
Dwayne Smith 6 178 256 143,82
JP Duminy 5 128 173 135,15
Glenn Maxwell 5 125 300 201,34
Robin Uthappa 6 127 144 113,38
Brendon McCullum 6 191 249 130,36
Manish Pandey 6 121] 145 R
Jacques Kallis 6 123 141 114,63
Aaron Finch 5 133 169 127,06
David Miller 5 96 155 161,45
[Source: www.iplt20.com]
4.1.1 Arrange the number of runs scored in descending order.
4.1.2 Determine which player scored the lowest number of runs.
4.1.3 Calculate the mean number of runs scored by these players.
4.1.4 The strike rate in cricket is determined using the following formula:
. number of runs scored
Stike uie= hee
number of balls faced
Use this formula to determine the missing value R.
4.1.5 Determine the probability (as a percentage) of randomly selecting a player
who has already played six matches.
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(2)
(3)
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Mathematical Literacy/P | 11 DBE/Feb.—Mar. 2015
4.2
NSC
Consider the following statements:
The value that shows the mid-value for a set of given data.
The sum of the data divided by the number of data items.
The difference between Quartile 3 and Quartile 1.
The difference between the highest and lowest value in a set of data.
The item that occurs the most in a set of data.
BE OD ep
State which ONE of the above statements BEST describes each of the following:
4.2.1 Interquartile range (2)
4.2.2 Mode (2)
4.2.3 Median (2)
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Mathematical Literacy/P1 12 DBE/Feb.—Mar. 2015
NSC
4.3 TABLE 4 shows the number of births and deaths in South Africa from 2002 to 2013,
as provided by Statistics South Africa.
TABLE 4: Number of births and deaths in South Africa from 2002 to 2013
Number of Percentage of
Year aera of — of Aids-related Aids-related
- deaths deaths
2002 1117731 636 416 257 394 40,4
2003 1119 820 674 281 295 237 43.8 |
2004 1.105 534 703 651 325 405 46,2
2005 1.095 999 722 075 344 657 47,7
2006 1.092 768 701 001 324 192 46,2
2007 1.098 959 657 051 280 098 42.6
2008 1 107 603 618 324 240 309 38,9
2009 1 114 301 591 135 211 903 35,8
2010 1 123 409 580 673 201 174 34,6
2011 1 109 926 579 371 200 259 34,6
2012 1 095 669 572 600 Pp 33,5
2013 1 084 397 559 631 178 373 Q
[Adapted from www.statssa.gov.za]
43.1 Identify the year during which the number of births was closest to
1,1 million.
4.3.2 During which year was the total number of deaths the highest?
4.3.3 Calculate the missing value:
(a) P
(b) Q, rounded off to ONE decimal place
4.3.4 Determine the number of deaths during 2013 that were NOT Aids-related.
4.3.5 During which years, before 2012, was the percentage of Aids-related
deaths exactly the same, but more than 40%?
4.3.6 Name the years during which the number of births was greater than one
million one hundred and eighteen thousand.
4.3.7 Determine the ratio of the number of deaths to the number of births during
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2011.
Please turn over
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(2)
(2)
2)
(2)
[36]
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Mathematical Literacy/P1 13 DBE/Feb.—Mar. 2015
NSC
QUESTION 5
Sel Shaun needs to buy a new laptop for his daughter. The laptop costs R9 247,95 (VAT
inclusive). He is considering taking out a personal loan.
He obtained the following personal loan payment table from Easy Loans:
TABLE 5: Personal loan repayment table (21% interest per annum)
Loan MONTHLY PAYMENT FOR DIFFERENT PERIODS
amount | 12 months | 24 months | 36 months | 48 months | 60 months
R4 000 R936,43 R519,28 R384,42 R315,60 R276,76
R10 000 | R1 872,85 | R1 038,55 R764,84 R613,21 R553,52
R20 000 | R2 809,28 R1557,83 RI 147,27 R946,81 R830,27
R30 000 | R3 745,70 | R2077,10 | RI 529,69 | R1 262,42 | RI 107,03
The amounts shown above are approximate and will vary according to interest rate
fluctuations.
NOTE:
e The monthly payment excludes the monthly service fee of R75,00 and a
monthly balance-protection insurance fee of R20,50.
° A once-off initiation fee of R350 is payable for new loans.
[Source: www.wfs.co.za]
5.1.1 Determine how much of his own funds he will have to use in order to buy
the laptop if he takes a personal loan of only R4 000.
5.12 Shaun eventually decides to take a personal loan of R10 000, repayable
over three years.
Determine:
(a) The initiation fee as a percentage of the loan amount
(b) The total monthly amount he will have to pay for this loan
(c) The total interest he will pay for this loan
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(2)
Mathematical Literacy/P1 14
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DBE/Feb.—Mar. 2015
NSC
Shaun intends buying a new car. He investigates his possible monthly payments by
using the online calculator for Absolute Bank's Vehicle Finance as shown in the two
examples below.
On-line Banking Calculators for Absolute Bank's Vehicle Finance:
All Calculators
© Car finance calculator
Cost of car 149 995,00 © Deposit Trade-in value 25 000,00 ©
Car finance required @ Interest rate 9,00 @
Residual amount (R) ov Residual amount (%) 0d
Term of loan (months) 24
Initiation fee (once off) 1 140,00 Monthly service fee 57,00
Monthly repayment 5 819,44 Calculate © -
°
© All Calculators
© Car finance calculator
Cost of car 149 995,00 @ Deposit/Trade-in value 25 000,00 ©
Car finance required oe interest rate 9,00 @
Residual amount (R) 0% Residual amount (%) 00
Term of loan (months) 36
Initiation fee (once off) 1 140,00 Monthly service fee 37,00
Monthly repayment 4 068,06 Calculate © ~
[Adapted from www.absa.co.za]
Use the on-line calculator examples above to answer the following:
5.2.1 Calculate the amount Shaun needs to borrow to buy the new car.
5.2.2 The total monthly repayments for the loan over 36 months are
R146 450,16. Show how this total was determined.
523 Calculate the difference in the monthly repayments if he takes a loan over
36 months instead of 24 months.
Please turn over
(3)
(2)
(G3)
Mathematical Literacy/P1 15 DBE/Feb.—Mar. 2015
NSC
5.3 Marissa has a rectangular photo with dimensions of Picture of photo frame
5 inches = 7 inches. PER:
x
5.4
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Ate Sr
She would like to frame the photo.
The inside dimensions of the rectangular frame as
shown alongside is 10 cm x 15 cm.
5.301 Convert the dimensions of the photo to centimetres if
1 cm = 0,394 inches.
5.3.2 The photo does not fit exactly into the frame. Determine the minimum
measure she will have to cut off from both the length and width of the
photo so it can fit exactly into the frame.
TABLE 6 below shows the age and gender groups of registered voters for the 2014
South African national election.
TABLE 6: Total registered voters according to age and gender for the 2014
national election
Age Group Female Male TOTAL
18 to 19 351 555 297 686 649 241
20 to 29 3.099 266 2 661 566 3 102 493
30 to 39 3 220 425 2 953 490 6173 915
40 to 49 2 690 374 2 309 110 4.999 484
50 to 59 2 107 405 1 680 275 3 787 680
60 to 69 1 297 809 959 228 2 257 037
70 to 79 738 443 416 302 1 154 745
80+ 419 257 160 003 579 260
TOTAL 13 924 534 11 437 660 25 362 194
[Source:_ www.elections.gov.za]
5.4.1 Write down the modal age group for the registered female voters.
5.4.2 Determine the following:
(a) The age group that had the least chance of having a voter from the
group randomly selected for an interview on the day of voting
(b) The probability of randomly selecting a male voter in the 30 to 39
age group from all the registered voters. Give your answer as a
decimal fraction.
TOTAL:
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(3)
(2)
(2)
(3)
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Mathematical Literacy/P1 DBE/Feb.—Mar. 2015
NSC
ANSWER SHEET
CENTRENUMBER: [_[ [| [| [| | | |_]
EXAMINATION NUMBER: [_[ [ [| [| [ [| [| [ | [| [ [| ]
QUESTION 1.2.4
TABLE 1: Total income from the sale of fudge
Number of blocks 0 4 10 | B | 20 { 24 | 36 | 50 | 54
Total income (in rand) 0 10 | 25 | 30 | 50 } 60 | 90 | 125 | 135
Income and expenses for making one batch of fudge
140 — ;
etd | | arc i i
|_| | if |
120 +t 4
100 -
5 | i a i”
me iI if
= 80 —
|
|
rT
| ]
50 60
Number of blocks of fudge
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Mathematical Literacy/P1 DBE/Feb.—Mar. 2015
NSC
ANNEXURE 1
QUESTION 1.1
SALARY ADVICE
COMPANY NAME PERIOD DATE
EMOYA HIGH SCHOOL 08 31/10/2013
PO Box 0111
Willows
9320
Name of Employee: Identity Number: Employee number:
Mrs Eunice Mentoor 641028 0124 111 51111110
INCOME
Description Hours Hourly rate Amount
Basic salary 172,5 A R7 452,00
Overtime worked
Mon.-Fri. 0 75,80 R_ 0,00
Overtime worked
Saturdays 0 120,45 R 0,00
Housing allowance R_ 500,00
GROSS SALARY R7 952,00
DEDUCTIONS
Description Amount
PAYE tax R_ 393,00
UIF contributions R 79,52
Pension fund contributions R 596,40
TOTAL DEDUCTIONS R1 068,92
TAXABLE SALARY R7 276,08
LEAVE DAYS 18 NETT SALARY R6 883,08
DUE
TOTAL TOTAL TOTAL TOTAL
GROSS REMUNERATION PAYE TAX MEDICAL AID PENSION FUND
CONTRIBUTIONS CONTRIBUTIONS
R63 616,00 R4 982,00 RO,00 R5 981,67
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Mathematical Literacy/P 1 DBE/Feb.—Mar. 2015
NSC
ANNEXURE 2
QUESTION 3
4 ‘d
=N6 = R48 =R701
The symbol for a The symbol for a The symbol for a
national road provincial road regional road
f ye Ne
kilometres 7 7 )) Boshot [ \ kilometres
ae Wesf\/ eo aay
736] 0 pe
—
ra
Ritenie/ Modderrivier Ne
; aa or jecohadat
/ F
i Koftietontein
beinSvilie
4 s
Reddefsbur
Jagerstonfein Edenburg nT \
ier
; 41 138s ‘\Philippolis
cm C.
all Philipstown \
ae ee Now.
CAPEX
16 COLESBERG
||
[Source: www.aa.co.za]
Copyright reserved
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