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m2 basic education
{ VW, \\
ore ) Department:
KG) Basic Education
LS REPUBLIC OF SOUTH AFRICA
SENIOR CERTIFICATE EXAMINATIONS/
NATIONAL SENIOR CERTIFICATE EXAMINATIONS
MATHEMATICAL LITERACY P2
2022
MARKS: 150
TIME: 3 hours
This question paper consists of 13 pages and an addendum with 4 annexures.
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Mathematical Literacy Grade 12 P2 NSC June 2022 QP (Eng)
Grade 12 Mathematical Literacy Paper 2 question paper from the NSC June Exam 2022 (English), 13 pages. Read online or download the free PDF.
Mathematical Literacy · Grade 12 · NSC June Exam · 2022. Question paper, 13 pages. Read online or download the PDF.
- Subject
- Mathematical Literacy
- Grade
- Grade 12
- Document type
- Question paper
- Year
- 2022
- Exam period
- NSC June Exam
- Paper
- 2
- Curriculum
- CAPS
- Pages
- 13
- File size
- 524.8 KB
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Mathematical Literacy/P2 2 DBE/2022
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INSTRUCTIONS AND INFORMATION
10.
This question paper consists of FIVE questions. Answer ALL the questions.
Use the ANNEXURES in the ADDENDUM to answer the following questions:
ANNEXURE A for QUESTION 2.1
ANNEXURE B for QUESTION 2.2
ANNEXURE C for QUESTION 4.1
ANNEXURE D for QUESTION 5.2
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 calculations clearly.
Round off ALL final answers appropriately according to the given 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/P2 3 DBE/2022
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QUESTION 1
1.1 Sifiso is a builder who uses building plans and measuring instruments.
Some measuring instruments and scales used by builders are shown below.
Choose an item from COLUMN B that matches a description in COLUMN A. Write
only the letter (A—G) next to the question numbers (1.1.1 to 1.1.5) in the ANSWER
BOOK.
COLUMN A COLUMN B
1.1.1 The most appropriate scale
to draw a map of South A
Africa
0 100 200 km
1.1.2 The instrument most suited
to measure the
circumference ofadinner |B @_ ~
plate 7
1.1.3. The most appropriate scale
to draw a plan of a house Pees >
Cc Ri >
1.1.4 The instrument most suited “TN “4
to measure the width ofa
soccer field
D_ 1:50000
1.1.5 The instrument most suited
to measure the length of a —_
pencil oO ie
F
012345678 9 10
G lIem=Im
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(5 x 2)
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(10)
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1.2 The sketch below shows a standard brick, with dimensions, used in South Africa.
SKETCH OF A STANDARD BRICK
DIMENSIONS OF THE BRICK
Height = 70 mm
Width = 112 mm
Length = 240 mm
Use the information above to answer the questions that follow.
1.2.1 State which formula (A, B or C) below can be used to calculate the total
surface area (TSA) of the given brick.
A TSA prick) = Area of front side + Area of right-hand side + Area of top
B TSAwricsy = (2 * 240 x 70 +2 x 240 x 112 +2 112 x 70) mm?
C TSAgrick) = (240 x 70 +240 x 112 + 112 x 70) mm?
1.2.2 State the unit of measurement for the volume of this brick.
1.2.3 Convert the length of this brick to metres.
1.2.4 Determine the maximum number of rows of bricks that can be stacked
height-wise to a height of 2 100 mm.
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2)
(2)
(2)
(3)
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1.3 Maria uses the recipe below to bake scones.
Ingredients (makes 1 dozen) Picture of the scones
75 g butter
2 large eggs
75 g sugar
4 teaspoons baking powder
230 m€ milk
500 g flour
1 cup raisins
Baking Instruction
Bake for 15 minutes at 200 °C.
Use the information above to answer the questions that follow.
1.3.1
1.3.2
13.3
1.3.4
1.3.5
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Convert the mass of the flour to kilograms.
Determine the number of large eggs needed to make 30 scones.
Each scone has an average diameter of 7 cm.
Write down the average radius of EACH scone.
Calculate how many full dozen scones can be made with 500 g of butter.
The scones were placed in the oven to bake at 14:10.
Write down, in words, the time the scones were placed in the oven.
Please turn over
(2)
(2)
(2)
(3)
Q)
[30]
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QUESTION 2
2.1 Busisiwe participated in a Vhi Women's Mini Marathon. ANNEXURE A shows the
route for the mini-marathon.
Use ANNEXURE A and the information above to answer the questions that follow.
2.1.1 Write down the starting time of the mini-marathon using the 24-hour
format. (2)
2.1.2 Determine the number of places where an ambulance can be found. (2)
2.1.3 State which mode of transport is NOT allowed on the mini-marathon
route. (2)
2.1.4 The distance of a standard marathon is 42,2 km.
(a) Determine, in simplified form, what fraction of a standard marathon
the Vhi Women's Mini Marathon is. (4)
(b) Give ONE reason why the Vhi Women's Mini Marathon is called a
mini-marathon. (2)
2.1.5 Choose the answer and write only the letter (A—-C) next to the question
number (2.1.5).
The probability of a runner crossing the railway line during the mini-
marathon is ...
A definite.
B 0%.
C 100%. (2)
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2.2 Busisiwe lives in Irene.
NOTE:
‘Cul-de-sac — a street ending in a dead end, that is, having only one entry/exit
ANNEXURE B shows the layout plan of Irene. Some streets end in a cul-de-sac!. The
arrows on some streets show the traffic flow in one direction only (one-way streets).
Use ANNEXURE B and the information above to answer the questions that follow.
2.2.1
2.2.2
2.2.3
2.2.4
2.2.5
2.2.6
2.2.7
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Write down the place of interest that is situated at the corer of Krige Street
and Bruce Street.
Give the general direction from Bastion Guest House to the Station &
Shopping Centre.
Name the street that the railway lines cross.
Give the name of the church found in King Street.
Busisiwe gives David the following travelling instructions to meet her:
Drive from Irene Pre-Primary east along Crawford Street.
Turn left into Queen Street.
Take the first right into Stanley Street and continue to King Street.
Turn right into King Street, pass five streets and then turn left.
Continue across the first street. Before the next intersection Busisiwe
will be waiting for David.
Identify the place where Busisiwe will be waiting for David.
The actual straight-line distance (as the crow flies) from the entrance of
Irene Pre-Primary to the entrance of Irene Primary School is 1,9 km.
Determine, rounded to the nearest thousand, the scale of the layout plan in
the form 1: ...
Explain why a driver travelling along King Street cannot turn right into
Bruce Street.
Please turn over
(2)
(2)
(2)
(2)
(3)
>)
(2)
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QUESTION 3
3.1 Tshego is renovating her home. She is removing the wooden-framed windows and is
replacing them with aluminium-framed windows.
The dimensions and the shape of two of the window frames are given below.
In the rectangular window frame, four windows can open. It has three sections: A, B
and C. The circular window frame has no windows that can open.
RECTANGULAR CIRCULAR
WINDOW FRAME WINDOW FRAME
A. B Cc
Outer dimensions of the window frame: Inner diameter = 605 mm
Length A= 55 cm, B= 99 cm and C= 55 cm.
Width = 149 cm
[Source: www.premiumaluminium.co.za]
The following formulae may be used:
Area of a rectangle = length <x width
Area of a circle = 3,142 x (radius)”
Perimeter of a rectangle = 2(length + width)
Circumference of a circle = 3,142 x diameter
Use the information above to answer the questions that follow.
3.1.1 Determine the perimeter of the rectangular window frame. (3)
3.1.2 Calculate the inner area in cm? of the circular window frame. (4)
3.1.3 One of the windowpanes of the rectangular window frame broke.
Write the probability, as a decimal, that it is NOT one of the windowpanes
that can open. (3)
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Mathematical Literacy/P2 9 DBE/2022
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3.2 Tshego also intends tiling the dining room and lounge floors.
The dimensions of the lounge floor are 4m by 5m and of the dining room floor
3m by 4m.
Information and cost:
Tshego intends using tiles that are 35 cm by 35 cm.
One box of 4 tiles costs R143,84.
Tile cement costs R99,90 per 20 kg bag, which covers 3 m’.
She needs 4 bags of tile grout at R89,90 per 5 kg bag.
The cost of labour is R2 500.
Tshego's total budget for the tiling project is R15 000.
Use the information above to answer the questions that follow.
3.2.1 Show that the total floor area to be tiled is 32 m’.
You may use this formula:
Area of a rectangle = length x width (2)
3.2.2 Determine how many boxes of tiles Tshego will need if an extra 10% of the
number of tiles must be added for cutting and breakages. (9)
3.2.3 Show by means of calculations if Tshego's budget is enough to finish the
tiling project. (8)
[29]
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Mathematical Literacy/P2 10 DBE/2022
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QUESTION 4
41 ANNEXURE C shows the seating plan for a cinema during the Covid-19 pandemic.
Seats marked with an 'X' need to be left vacant in order to comply with social
distancing regulations.
Use ANNEXURE C and the information above to answer the questions that follow.
4.1.1 On which side of the cinema is seat E4 from seat E15 when a person is
facing the screen?
4.1.2 Assume that pre-Covid-19 conditions apply and all the seats are occupied.
(a) Name the row and seat number of the middle seat in the 8" row from
the screen.
(b) Write down the ratio of the number of wheelchair spaces to the
number of seats for patrons NOT in wheelchairs.
4.1.3 On Friday evenings, pre-Covid-19, all the seats in the cinema (excluding
the wheelchair spaces) were always occupied.
Calculate the percentage income lost due to social distancing during the
pandemic if ALL the tickets for the seats are equally priced.
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Q)
(2)
(3)
(3)
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4.2 The cinema owners use a generator to continue showing movies during load
shedding. The diesel for the generator is stored in a cylindrical diesel tank, as shown
below.
CYLINDRICAL DIESEL TANK
v7 Breathing valve ww Inlet
g r foes
i 4
g H it Ladder
a f rf}
' \ ih .
LW ae “Outlet
EJ oe | J l ed
7,25 m Stand
[Source: abovegroundstoragetanks.com]
INFORMATION:
- The stand and all external attachments are made of stainless steel and will not be
painted.
- The base area of these external attachments is 1 m?.
- Im=10002
-___ All dimensions shown are outer measurements.
Use the information above to answer the questions that follow.
4.2.1
4.2.2
4.2.3
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State the purpose of the breathing valve on the tank.
The steel used to make the tank is 5 mm thick all around. For safety
reasons, the tank is filled to 95% of its capacity.
(a) Show that the inner diameter of the tank is 3,21 m.
(b) Calculate the maximum litres of diesel that this tank can hold
according to safety regulations.
You may use this formula:
Volume of a cylinder = 3,142 x (radius) x height
The external surface area of the tank, excluding the base area of the
external attachments, needs to be painted. The spread rate of the paint is
3 m*/t. The manager states that he would need less than 30 litres of paint to
complete the task.
Verify, by showing ALL calculations, whether the manager is CORRECT.
You may use this formula:
Surface area of a cylinder (in m’) = 2 3,142 xr (r+ h),
where r = radius and h = height.
Please turn over
(2)
(2)
(8)
(8)
[30]
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QUESTION 5
5.1 Letitia buys a new bakkie with a portion of her retirement funds.
Dimensions of her bakkie and her existing garage are shown below.
DIMENSIONS OF HER BAKKIE INNER DIMENSIONS OF HER
GARAGE
Width = 1 860 mm
Length = 5 362 mm
Height = 1 815 mm
3,6 m
[Source: www.automobiledimensions.com]
[Source: www.bing.com]
Use the information above to answer the questions that follow.
S.L.1
5.1.2
5.1.3
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Identify which view of the bakkie is represented by the dimensions
1 815 mm 1 860 mm. (2)
Calculate the value of D (the space between the sides of the bakkie and the
side walls of the garage) if the bakkie is parked exactly in the middle of the
garage. (4)
Letitia needs to choose a colour and window tint.
The bakkie comes in four colours: white, black, blue and green.
The windows can be tinted using 35% tint or 50% tint.
State how many different choices there are for this bakkie. (2)
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5.2 Letitia studied a strip chart connecting Springbok in South Africa with Windhoek in
Namibia.
On ANNEXURE D is a strip chart showing road distances in kilometres from
Springbok to Windhoek.
Use ANNEXURE D to answer the questions that follow.
5.2.1 State ONE difference between a strip chart and a normal road map. (2)
§.2.2 Determine the distance between Springbok and Gobabis. (3)
5.2.3 Identify the Namibian town found on the border between South Africa and
Namibia. (2)
5.2.4 Letitia undertook the following trip:
e She left Solitaire at 04:00 and travelled 140 km south on C14.
e She then turned right and travelled 289 km east on C19.
e At Mariental she turned, then drove to Keetmanshoop and arrived at
12:25.
(a) Calculate the total distance Letitia travelled during this trip. (3)
(b) Letitia travelled on different types of roads and she maintained the
average speed limit prescribed for these types of roads. She stopped
three times during the trip to take a break.
Letitia stated that the three breaks were approximately 25 minutes
each.
Verify, with calculations, whether Letitia's statement is CORRECT.
Dist
You may use this formula: Time = — 7°
Speed ay
{29]
TOTAL: 150
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