# Mathematics Grade 3 Gauteng Provincial November 2020 QP

> Grade 3 Mathematics question paper from the Gauteng Provincial November Exam 2020 (Xitsonga), 12 pages. Read online or get the free PDF download, memo linked when available.

- Page: https://www.hlayiso.com/library/grade-3-mathematics-2020-gauteng-provincial-november-exam-question-paper-xitsonga/8b371c47-c473-4f9a-bbd6-9cb9faf967de
- Updated: 2026-09-28
- Subject: Mathematics
- Grade: Grade 3
- Language: Xitsonga
- Document type: Question paper
- Year: 2020
- Exam period: Gauteng Provincial November Exam
- Curriculum: CAPS
- Pages: 12

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## About this document

Mathematics · Grade 3 · Gauteng Provincial November Exam · 2020 · xitsonga. Question paper, 12 pages. Read online or download the PDF.

Read it free online on the page above; download the PDF from there.

## Document text

Text extracted from the PDF. Layout, diagrams and tables may not survive extraction.

### Page 1

SOR GAUTENG PROVINCE
REPUBLIC OF SOUTH AFRICA

NDZAWULO YA DYONDZO YA GAUTENG
XIKAMBELO XA XIFUNDZHA

HUKURI 2020
GIREDI YA 3

XITSONGA — MATEMATIKI

VITO RA MUDYONDZI:

GIREDI 3: _

VITO RA XIKOLO:

NKARHI:  AWARA YII
TIMARAKA: 50

Tiphe ji til2

Phendla

### Page 2

XITSONGA - MATEMATIKI GIREDI YA3] 2

Swileriso eka vadyondzi
Papila leri ri endliwa hi swiyenge swid
e Xiyenge xa A: Swivutiso swa tinhlamulonyingi
° Xiyenge xa B: Swivutiso swo koma
e Section C: Swivutiso swo lulamisa swiphig o

Hlaya swiletelo hinkwaswo hi vukheta.

Hlamula swivutiso hinkwaswo tani hilaha mudyondzisi wa wena a ku

leteleke hakona.

Laha ku nga na swivutiso swa tinhlamulenyingi, tsondzela letere leri nga

ni nhlamulo leyj nga yona.

Ku landzelelana ka mahlayelelo ku fanele ku kombisiwa eka buku ya wena

yo hlamulela ka yona.
Tikhakhuleta a ti pf umeleriwi.

Tsala swi hlayeka hi vukheta.

Phendla

### Page 3

XITSONGA - MATEMATIKI GIREDI YA 3

XTYENGE XA A

XIVUTISO XA |

Hlawula nhlamulo leyj nga yona. Tsondzela letere leri nga rona eka xivutiso |. ku
fika eka xivutiso IO.

ll Xana hi wahi mavulelo lamanene ya nomboro 879 hi marito?

A Dzananhungu na makume nkombo nhungu
B Dzananhungu na makume nkombo kaye
Cc Nhungu nkombo kaye
D Dzananhungu na makume kaye nkombo
|2 Hlawula ndzandzelelano lowunene wa ku hunguteka ka tinomboro
A 380; 400; 420; 440
B 400; £20; £40; 380
C £40; 420; £00; 380
D = £40; 380; £20; 400

13 Tshovelela nomboro 378 yj va xipimo xa Madzana, makhume na vun'we

0 0O WD

300+8+7
300+70+80
300+80+7
300+70+8

(I)

(I)

(I)

Phendla

### Page 4

XITSONGA - MATEMATIKI GIREDI YA 3

Xana i tikotara tingani leti endlaka hafu yin'we?

A
B
Cc
D

kotara yin'we
tikotara timbirhi
tikotara tinharhu

tikotara ta mune

Xana i masiku mangani lama ringanaka na tiawara ta 18?

A
B
C
D

Masiku mambirhi2
Masiku ya 4
Masiku ya 24
Masiku ya 48

Xana hi wihi mpimo mpimo-ndzeni?

A
B
C
D

m
mm
ml

Hinkwaswo leswi nga laha henhla

Xana hi yi nhlayo leyj nga hetisaka ndzandzelelano lowu landzelaka?

TIS, 7150; ____; 700; 675;
A 755

B 735

C 725

D 75

(I)

(I)

(I)

(I)

Phendla

### Page 5

18

Ke)

32+4=
A 8

B 28
C 36
D [28

Xana hi yi haf'u ya 118?

OU O DW

24h

XITSONGA - MATEMATIKI GIREDI YA 3

(I)

(I)

(I)
[10]

Phendla

### Page 6

XITSONGA - MATEMATIKI GIREDI YA 3

XTYENGE XA B
XIVUTISO XA 2

Hlamulela swivutiso leswi landzelaka eka swivandla leswi nyjkiweke.

21 (a) Khakhuleta: 3 x 6 =

(b) Khakhuleta: 3 x J =

2.2 Tsondzela nhlamulo leyi nga yond yo thya vito ra xilo lexi xa matlhelo
manharhu.

a. Khubu b. — Xirhendzewutani “ Rekthengula J

matlhelo yo ringana

23° (a) Xana hi wihi nkoka wa xifere lexi nkhwatihatiweke? Tl

(b) Xana hi xihi xikhoma-ndhawu xa xifere lexi nkhwatihatiweke? Tl

2L Fanisa ndzhati wa ndzingano.

NY

(I)

(I)

(I)

(I)

(I)

(I)

Phendla

### Page 7

25

26

21

28

24
10.

XITSONGA - MATEMATIKI GIREDI YA3| 7

Hlanganisa xilo lexi kombiseke matlhelo yanharhu ni nhlamuselo ya
xivumbeko hi ku fanisa ndzhati lowu wu swi hlanganisaka haswimbirhi.

A. Xi nga khunguluka
B. Xi na swikandza swid
C. Xi na tinhla ti8

(I x 3) (3)

Bodhlela ra mati ri na 3¢ ya mati. Loko vundzeni bya bodhlela byi ri [Oe, ku

ta laveka mati ya mpimo wihi ku ri tatisa?

(I)

Hlamusela patironi ley.

550; 600; 650; 700;
(I)

Khakhuleta: R50 = R25 = (I)

(a) Tsala xifere xa nkarhi lexi nga xona xo kombisa kotara ku nga si ba

(I)

(b) Eka wachi 7:10 yi komba leswaku nkarhi i ...
()

Phendla

### Page 8

XITSONGA - MATEMATIKI GIREDI YA 3

210 (a) Endla xihambano (x) eka tinomboro leti nga tikulu eka 581.

192

682

582 584,

(b) Nkhwaya (VJnomboro leyj nga yintsongo eka 582.

192

682

582 584,

2ll Tsondzela xilo lexi kombaka matlhelo yanharhu lexi nga ni xifaniso xa yinhlo-

nharhu.

212  Kurisa patironi

(a) 75; 85; 95; 105;

bo A AA AAA

(I)

(I)

(I)

(I)

(I)

Phendla

### Page 9

213

214

XITSONGA — MATEMATIKI GIREDI YA3} 4
Tinyeleti Leti rhandzekaka
5
{0
g 35
s 30
S 25
Pp [2
s 5
ie)
5
Tinyeleti Mars J upiter Mercury Venus Saturn
(a) Xana hi yi nyeleti leyi vana va yj rhandzaka ngopfu?
(I)
(b) Xana hi kwihi ku hambana exikarhi ka tinyeleti leti rhandziwaka
ngopf una leti rhandziwaka swintsongo?
(I)
(c) Loko ndzo andzisa kambirhi nhlayo ya vana lava rhandzaka Saturn, i
vangani vana lava rhandzaka Saturn sweswi?
(I)
(a) Endla ndzhuti/ penda nharhu xa vuntlhanu
(I)
(b) Xana i tikotara tingani leti nga endlaka nhlayo xiheri?
()
[24]

Phendla

### Page 10

XTYENGE XA C

XIVUTISO XA 3

XITSONGA - MATEMATIKI GIREDI YA 3

Hlamulela swivutiso leswi landzelaka eka swivandla leswi nyjkiweke. Kombisa
mahlayelelo hinkwawo.

3

3.2

3.3

Pompi yi nga humesa kwalomu ka |5 wa tilitara ta mati hi minete yil
Xana i tilitara tingani leti pompi yi nga ti humesaka hi timinete tid?

Khakhuleta: 564 - 235 =

Khakhuleta: 22/4 + 225 =

(2)

(2)

(2)

Phendla

### Page 11

34.

35

XITSONGA - MATEMATIKI GIREDI YA 3] Il

Murimi u byala tixaxa ta 25 ta tikhavichi.
Rixaxa rin'wana na rin'wana ri na tikhavichi tid.

Xana ku na tikhavichi tingani exirhapeni?

(2)
Sipho una 60 wa switlangiso swa mimovha.
U swi ava exikarhi ka ntlhanu wa vanghana.
Xana un'wana na un'wana wa vanghana uta kuma switlangiso swa
mimovha swingani?
(2)

Phendla

### Page 12

3.6 Tirhisa ndzhati wa iene ku khakhuleta J x 5 =

(Fanisa swintshabyana ehenhla ka ndzhati wa mintsengo.]

v

0 5 0 6 20 2 30 35 (40 45 50 55 60
3.7 Tirhisa ndzhati wa mintsengo khakhuleta 36 + 3 =
(Fanisa swintshabyana ehenhla ka ndzhati wa mintsengo,)
| | | | | | | | | | | | |
a a
0 3 6 9 2 &§ B A 2 27 30 33 36

38 Hi hlengeletile tinyeleti.
Mudyondzisi uhi nyjika 89 ku engetela.
Sweswi hi na 23h wa Linyeleti.

Xana hi sungurile hi ri na tinyeleti tingani?

NTSENGO HINKWAWO: 50

MAKUMU

(2)

(2)

(2)
[16]

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