# Mathematics Grade 3 Gauteng Provincial June 2018 QP (Xitsonga)

> Grade 3 Mathematics question paper from the Gauteng Provincial June Exam 2018 (Xitsonga), 14 pages. Read online or get the free PDF download, memo linked when available.

- Page: https://www.hlayiso.com/library/grade-3-mathematics-2018-gauteng-provincial-june-exam-question-paper-xitsonga/3434d847-6ed0-4b86-acd0-23b26fc8efb4
- Updated: 2026-09-28
- Subject: Mathematics
- Grade: Grade 3
- Language: Xitsonga
- Document type: Question paper
- Year: 2018
- Exam period: Gauteng Provincial June Exam
- Curriculum: CAPS
- Pages: 14

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## About this document

Mathematics · Grade 3 · Gauteng Provincial June Exam · 2018 · xitsonga. Question paper, 14 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

YS GAUTENG PROVINCE

fe AN EDUCATION
#3) REPUBLIC OF SOUTH AFRICA

NDZAWULO YA DYONDZO YA GAUTENG
XIKAMBELO XA XIFUNDZANKULU

KHOTHAVUXIKA 2018
GIREDI 3

MATEMATIKI: XITSONGA

VITO RA MUDYONDZI:

GIREDI 3:

VITO RA XIKOLO:

TIME: AWARA YI |
TIMARAKA: = 40

Ik wa mapapila

PHENDLA

### Page 2

XITSONGA - MATEMATIKI GIREDI 3} 2

NDZAWULO YA XIFUNDZANKULU XA GAUTENG
XIKAMBELO XA XIFUNDZANKULU

MATEMATIKI

Swilerio wa vadyondzi

Phepha leri rina swiyenge swinharhu (3).

Hlaya swiletelo hinkwaswo hi vukheta.

Hlamula swivutiso hinkwaswo hi ku landza swiletelo swa mudyondeisi.
Tsala swi vonaka swi tlhela swi saseka.

Laha ku nga ni swivutiso swa tinhlamulonyingj, tsondzela letere ra nhlamulo leyj nga
yona yin'we ntsena.

Komba maendlelo ya tinhlamulo ta wena hinkwato eka buku ya wena yo tsalela.

PHENDLA

### Page 3

XITSONGA - MATEMATIKI = GIREDI 3

Tsondzela letere ra nhlamulo leyi nga yona ku suka eka Xivutiso | ku fika eka Xivutiso IO.

Xiyenge xa A

Swibutiso swa tinhlamulonyjngi.
XIVUTISO XA I

Xana i xiphemu / furakixini yi leyi dzwihatiweke?

A Mbirhi xa ntlhanu / vuntlhanu
B Nwe xa ntlhanu / vuntlhanu

Cc Ntlhanu xa ntlhanu / vuntlhanu
D Mune xa ntlhanu / vuntlhanu
XIVUTISO XA 2

Ntikelo wa di jiti ya 6 eka nomboro 165 i...

A vudzana

B vukhume
Cc vun' we

D ziro
XIVUTISO XA 3

Yisa nomboro leyi eka vukhume 64.

A 65
B60
C 55
D 70

PHENDLA

### Page 4

XITSONGA - MATEMATIKI §=GIREDI 3} 4

XIVUTISO XA 4

Hetisa: Hafu ya L6L i...

A 233
B 323
C 322
D = 232
XIVUTISO XA 5

Xitimela xi famba 30 wa timinete ku suka eJohannesburg ku ya ePitori. Loko xi hlwela hi

kotara eka awara yin we, xana xi ta fika hi nkarhi muni laha xi yoka kona endzhaku ko
hlwerisiwa?

A

Awara yin'we na timinete ta makume nharhu

B Tiawara timbirhi

Cc Timinete ta makume mune na ntlhanu
D Timinete ta khume ntlhanu
XIVUTISO XA 6

Hi wihi mfungho lowu nga endlaka leswaku nhlayo leyj yj hetiseka?

40 4=6
A +
B -
C os
D x

PHENDLA

### Page 5

XIVUTISO XA 7

XITSONGA - MATEMATIKI = GIREDI 3

Xana hi wihi mpimo lowutsongo eka mpfl huka?

A Khilomitara
B Mitara

Cc Sentimitara
D Mlimitara
XIVUTISO XA 8

Xana hi tihi tinomboro leti kayivelaka eka ndzandzelelano lowu landzelaka?

—__; __; 2l |6; 0
A 28; 26

B 28,25

C 27,25

D 29:26
XIVUTISO XA 9

Xana hi tihi tinomboro leti xaxametiweke ku suka eka leyintsongo ku yisa eka leyikulu

laha eka ndzandzelelano wa tinomboro?

UVUOW>

25; 150; 175; 200; 225
125; 200; 175; I50; 225
125; 225; 150; 200; 175
125; 225; 175; 150; 200

PHENDLA

### Page 6

XITSONGA - MATEMATIKI = GIREDI3}] 6

XIVUTISO XA 10

Hetisa 67... 176
A yj tele ku tlula
B yi Lsongo eka
Cc yj kulu eka

D yj ringana na
XTYENGE XA B
XIVUTISO XA Il

Dirowa ntila wa ndzinganiso eka xifaniso lexi nga la hansi.

XIVUTISO XA [2

Tsala nomboro leyj hi marito: 215.

XIVUTISO XA [3

Tsala mfungho wa nomboro madzananhungu na makumetsevukaye.

PHENDLA

### Page 7

XITSONGA - MATEMATIKI = GIREDI3] 7

XIVUTISO XA I

Hetisa: Mbirihata nomboro leyi 715i...

XIVUTISO XA I5

Tsala vito ra xiphemu lexi dzwihatiweke.

XIVUTISO XA |6

Xana ku ta va nkarhi muni loko ku hundza awara yi |. Tsala nhlamulo ya wena hi
ndlela/mukhuva wa wachi ya di jithali.

PHENDLA

### Page 8

XIVUTISO XA I7

XITSONGA - MATEMATIKI = GIREDI 3

Hetisa patironi ya miandziso ley landzelaka

lol

201

301

40

XIVUTISO XA I8

Hetisa patironi ya xi jometiri.

A0O® AAO00% AAAOD00%%)%)

PHENDLA

### Page 9

XIVUTISO XA IF

Hetisa Girafu ya Bara landzelaka.

XITSONGA - MATEMATIKI = GIREDI 3

Mihlovo leyi tsakeriwaka hi vana.

Nhlayo ya vana

Xitshopana

Xilamula

Wasi

Tirhisa swiletelo leswi landzelaka ku hetisa giraf’ us Vana va I8 va rhandza muhlovo wa

wasi, vana va lO rhandza muhlovo wa xitshopana na van ava 2 vona va rhandza muhlovo

wa xilamula.

PHENDLA

### Page 10

XIVUTISO XA 20

XITSONGA - MATEMATIKI = GIREDI3] 10

Hlamusela patironi ley 250; 200; 150; 100.

XIVUTISO XA 21

Languta Khalendara u hlamula swivutiso leswi yi landzelaka.

Mawuwani 2017
Sonto | Musumbhunuku | Ravumbirhi | Ravunharhu | Ravumune | Ravuntlhanu Muggivela
|
2 3 L 5 6 7 8
q @) l [2 3 Id I5
6 [7 Ig iq 20 y]| 22
23 2h 25 26 21 28 27
30 3

a. Xana kuna Musumbhunuku yingani hi n'hweti ya Mawuwani?

b. Loko u xwa exikolweni vhiki hinkwaro ku suka hi ti [24 Mawuwani, xana u ta vuya rini
exikolweni?

PHENDLA

### Page 11

XITSONGA - MATEMATIKI = GIREDI 3

XIVUTISO XA 22

Languta xivumbeko lexi nga laha ehansi u hlamula swivutiso leswi landzelaka.

a. Xana xivumbeko lexi xi na matlhelo mangani?

b. Xana xivumbeko lexi xi na tikhona tingani?

c. Xana xivumbeko lexi xi nga khunguluka kumbe ku rheta?

d. Xana vito ra xivumbeko lexi nga laha ehenhla i ncini?

PHENDLA

### Page 12

XITSONGA - MATEMATIKI = GIREDI 3] [2

XTYENGE XA C
XIVUTISO XA 23

Khakhuleta: 215 + 176

XIVUTISO XA 24

Busi u na 75 wa Lipensele. Mudyondzisi unwi byela leswaku u fanele ku avela vana va 5.
Xana n'wana unwana ni unwana u ta kuma tipensele tingani?

PHENDLA

### Page 13

XIVUTISO XA 25
Khakhulet: 275 - 165 =

XITSONGA - MATEMATIKI = GIREDI 3

XIVUTISO XA 26

Khakhuleta: 48 +|2=

PHENDLA

### Page 14

XITSONGA - MATEMATIKI = GIREDI3} [4

XIVUTISO XA 27

Thabo u xavisa makhekhe hi RL rin'we.

Hetisa taf'ula leri nga ehansi u vula leswaku i mali muni ku xava makhekhe ya odara ya le

henhla.

Nomboro ya | | 2 3 4 ie)
makhekhe

Nxavo hi Rd R8 RI2 RIé R
tirhandi

XIVUTISO XA 28

Khakhuleta 235 - I5 u tirhisa ndzati wa mintsengo.

| ' I I : I ' t ' I
200 210 220 230 240 250

v

a»

235 - |b =

NTSENGO: 40

MAHETELELO

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