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SENIOR PHASE
END-OF-YEAR EXAMINATION
GRADE 8
MATHEMATICS P2
NOVEMBER 2026 (MOCK)
MARKS: 75
TIME: 1½ hours
This question paper consists of 15 pages.
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Mathematics Grade 8 Paper 2 November Mock 2026 Question Paper
Grade 8 Mathematics Paper 2 question paper from the November Mock Exam 2026, 15 pages. Read online or get the free PDF download, memo linked when available.
Publisher: Hlayiso
Mathematics · Grade 8 · November Mock Exam · 2026. Question paper, 15 pages. Read online or download the PDF.
- Subject
- Mathematics
- Grade
- Grade 8
- Document type
- Question paper
- Year
- 2026
- Exam period
- November Mock Exam
- Paper
- 2
- Publisher
- Hlayiso
- Curriculum
- CAPS
- Pages
- 15
- File size
- 179.4 KB
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Mathematics/P2
2
Senior Phase Mock
Hlayiso/Mock 2026
NAME OF LEARNER:
GRADE/CLASS:
INSTRUCTIONS AND INFORMATION
Read the following instructions carefully before answering the questions.
1.
This question paper consists of EIGHT questions: SECTION A (QUESTION 1) and SECTION
B (QUESTIONS 2 to 8).
2.
Answer ALL the questions ON THIS QUESTION PAPER in the spaces provided.
3.
Answer QUESTION 1 by circling the letter next to the correct answer.
4.
Clearly show ALL calculations, diagrams, etc. that you have used in determining your answers.
Answers only will NOT necessarily be awarded full marks.
5.
Give reasons for ALL geometry statements, unless stated otherwise.
6.
You may use an approved scientific calculator (non-programmable and non-graphical), unless
stated otherwise.
7.
If necessary, round off answers to TWO decimal places, unless stated otherwise. Use π = 3,14
where needed.
8.
Diagrams are NOT necessarily drawn to scale.
9.
Write neatly and legibly.
FOR OFFICIAL USE ONLY
QUESTION
1
2
3
4
5
6
7
8
TOTAL
MAXIMUM
10
14
14
8
9
8
4
8
75
OBTAINED
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3
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SECTION A
QUESTION 1
Answer the following questions by choosing the correct answer. Circle the letter next to the
correct answer.
1.1
An angle of 215◦is called …
A
an acute angle.
B
an obtuse angle.
C
a reflex angle.
D
a straight angle.
(1)
1.2
In the diagram, KL ∥MN and the straight line PQ cuts both lines.
K
L
M
N
Q
P
115◦
x
The value of x is …
A
115◦
B
25◦
C
65◦
D
75◦
(1)
1.3
In quadrilateral PQRS, ˆP = 100◦, ˆQ = 80◦and ˆR = 95◦. The size of ˆS is …
A
85◦
B
95◦
C
75◦
D
105◦
(1)
1.4
Which quadrilateral has diagonals that bisect each other at right angles, but are NOT
equal in length?
A
Rectangle
B
Square
C
Trapezium
D
Rhombus
(1)
1.5
Two triangles have two sides and the angle between them (the included angle) equal.
The triangles are congruent because of the condition …
A
SAS (s∠s)
B
SSS
C
AAS (∠∠s)
D
RHS (90◦HS)
(1)
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4
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1.6
Which set of side lengths will form a right-angled triangle?
A
4 cm; 5 cm; 6 cm
B
5 cm; 12 cm; 13 cm
C
6 cm; 7 cm; 9 cm
D
8 cm; 10 cm; 12 cm
(1)
1.7
The area of a circle with a radius of 10 cm is … (Use π = 3,14.)
A
31,4 cm2
B
62,8 cm2
C
314 cm2
D
628 cm2
(1)
1.8
1 m2 is equal to …
A
100 cm2
B
1 000 cm2
C
100 000 cm2
D
10 000 cm2
(1)
1.9
A bag contains 3 red, 5 blue and 2 green marbles. One marble is taken out without
looking. The probability that it is blue is …
A
1
2
B
1
5
C
3
10
D
5
2
(1)
1.10
The point (4; −3) is reflected in the y-axis. The coordinates of its image are …
A
(4; 3)
B
(−4; −3)
C
(−4; 3)
D
(−3; 4)
(1)
[10]
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SECTION B
QUESTION 2
2.1
In the diagram, the straight lines AB and CD intersect at E. AˆEC = 3x + 10◦and
CˆEB = 2x+20◦.
A
B
C
D
E
3x+10◦
2x+20◦
2.1.1
Complete the statements and reasons in the table to calculate the value of
x.
(3)
STATEMENT
REASON
3x+10◦+2x+20◦=
5x =
∴x =
2.1.2
Hence, write down the size of DˆEB. Give a reason.
(1)
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2.2
In the diagram, PQ ∥RS. The straight line TW cuts PQ at V and RS at W. VX meets
RS at X. T ˆVQ = 64◦and Q ˆVX = 47◦. Angles a, b and c are shown.
P
Q
R
S
T
V
W
X
64◦
47◦
a
b
c
Calculate, with reasons, the sizes of a, b and c.
(6)
STATEMENT
REASON
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2.3
In the diagram, AB ∥CD. The straight line EF cuts AB at G and CD at H. B ˆGH =
2x+15◦and G ˆHD = 3x−5◦.
A
B
C
D
E
F
G
H
2x+15◦
3x−5◦
2.3.1
Calculate, with reasons, the value of x.
(3)
STATEMENT
REASON
2.3.2
Hence, calculate the size of A ˆGH.
(1)
[14]
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QUESTION 3
3.1
Choose a quadrilateral from the list below that matches each description. Write only
the name of the quadrilateral in the space provided.
Parallelogram
Rectangle
Rhombus
Square
Kite
Trapezium
3.1.1
All four angles are 90◦and the diagonals are equal, but the diagonals do
NOT cross at right angles.
(1)
3.1.2
Two pairs of adjacent sides are equal and only ONE pair of opposite angles
is equal.
(1)
3.1.3
Both pairs of opposite sides are parallel and equal, but it has no right angles
and its adjacent sides are NOT equal.
(1)
3.2
In △PQR, PQ = PR and QR is produced to S. ˆP = 2x−10◦and P ˆRS = 4x+10◦.
P
Q
R
S
|
|
2x−10◦
4x+10◦
1
Calculate, with reasons, the value of x.
(4)
STATEMENT
REASON
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3.3
ABCD is a rhombus with diagonal AC drawn. ˆB = 116◦.
A
B
C
D
|
|
|
|
116◦
1
Calculate, with reasons, the size of ˆA1 (B ˆAC).
(3)
STATEMENT
REASON
3.4
In △ABC and △DEF: AB = DE = 5 cm, ˆB = ˆE = 50◦and BC = EF = 7 cm.
A
B
C
50◦
5 cm
7 cm
D
E
F
50◦
5 cm
7 cm
Complete the table to show that △ABC ≡△DEF.
(2)
STATEMENT
REASON
AB =
Given
ˆB = ˆE = 50◦
Given
BC = EF = 7 cm
Given
∴△ABC ≡△DEF
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3.5
△KLM ||| △XYZ. KL = 4 cm, LM = 6 cm and XY = 10 cm.
K
L
M
4 cm
6 cm
X
Y
Z
10 cm
Calculate the length of YZ.
(2)
[14]
QUESTION 4
4.1
In △ABC, ˆB = 90◦, AC = 26 cm and AB = 10 cm.
A
B
C
10 cm
26 cm
Calculate the length of BC.
(3)
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4.2
The sides of △PQR are PQ = 9 cm, QR = 40 cm and PR = 41 cm. Show, by
calculation, that △PQR is a right-angled triangle.
(3)
4.3
A rectangular farm gate is 1,6 m long and 1,2 m high. A wooden brace is fitted along
one diagonal of the gate.
1,6 m
1,2 m
brace
Calculate the length of the brace.
(2)
[8]
QUESTION 5
5.1
The figure ADCE is made up of rectangle ABCD and right-angled △BEC with
C ˆBE = 90◦. AB = 14 cm, BC = 6 cm and BE = 8 cm. A, B and E lie on a straight
line.
A
B
C
D
E
14 cm
8 cm
6 cm
5.1.1
Calculate the length of CE.
(2)
5.1.2
Calculate the perimeter of figure ADCE.
(1)
5.1.3
Calculate the area of figure ADCE.
(2)
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5.2
A square school lawn has sides of 20 m. A circular fish pond with a diameter of 14 m
is built in the middle of the lawn, as shown in the sketch. Use π = 3,14.
14 m
pond
20 m
grass
5.2.1
Calculate the circumference of the pond.
(1)
5.2.2
Calculate the area of the lawn that is covered by grass (shaded).
(3)
[9]
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QUESTION 6
A closed cardboard box is in the shape of a rectangular prism. It is 30 cm long, 20 cm wide and
15 cm high.
30 cm
15 cm
20 cm
6.1
Calculate the volume of the box.
(2)
6.2
Calculate the total surface area of the box.
(3)
6.3
How many litres of sand can the box hold if it is filled to the top? (1 cm3 =
1 mℓ)
(2)
6.4
How many faces does a triangular prism have?
(1)
[8]
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QUESTION 7
△ABC with vertices A(1; 1), B(4; 1) and C(1; 3) is drawn on the Cartesian plane below.
x
y
−6
−4
−2
2
4
6
−4
−2
2
4
0
A
B
C
7.1
△ABC is reflected in the x-axis to form △A′B′C′. Write down the coordinates of A′,
B′ and C′.
(2)
7.2
△ABC is translated so that A is mapped onto D(−4; 3). Write down the rule for this
translation in the form (x; y) →(... ; ...).
(1)
7.3
△ABC is rotated through 180◦about the origin. Write down the coordinates of the
image of B.
(1)
[4]
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QUESTION 8
The marks (out of 20) of 11 learners in a Mathematics class test are shown below.
15
7
12
18
15
11
14
15
7
16
13
8.1
Arrange the marks in ascending order.
(1)
8.2
Determine the range of the marks.
(1)
8.3
Calculate the mean mark.
(2)
8.4
Determine the median mark.
(1)
8.5
Write down the mode.
(1)
8.6
One of these 11 learners is chosen at random. What is the probability that the learner
scored MORE than 14 marks?
(2)
[8]
TOTAL:
75
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