Ukamwen (Mathematics)
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UKAMWEN
Ọten
nọghan
Ekakulato
Ukamwen vbe Ẹdonazẹ
Ọkako nẹ ọgbenbe iruẹmwin na ọre Uwagbọẹ Ogieva
Debae
Ilele Ọghẹ “Debae/Kevbe/Yan/ Yaen
- III + III = IIIIII
- &&& + &&& = &&&&&&
- ọkpa kevbe ọkpa ọrẹ eva
1 + 1 = 2 - Eva kevbe eva ọrẹ enen
2 + 2 = 4 - Eha kevbe eha ọrẹ ehan
3 + 3 = 6 - ọkpa kevbe ọkpa debae eha ọrẹ isen
1 + 1 + 3= 5
- Eva debae ihinron debae eha ọrẹ iweva
2 + 7 + 3 = 12 - Eha kevbe enen yaen ihinrin ọrẹ enen ẹirrọ vbe ugie
3 + 4 + 9 = 16 - Iweva debae ekesugie ọrẹ ihinron yan ugie
12 + 15 = 27 - Ugie debae iyeva ọrẹ Iyeha
20 + 40 = 60
Rriẹ iwanienmwen yẹẹ avbẹ inọta na
Epọpọ eha (3) debae (+) epọpọ eha (3) ọrẹ epọpọ ehan (6)
Ẹki igari vbẹ Ikpoba Ọkha vbẹ Otẹdo n'Ọba ye
111 + 22 = 133
Enen yan iyisen eva debae ehan yan ekigbesiyenen ọrẹ iyenen yan iyisen eva
204 + 76 = 280
Arriaisen yaen arriaisen eva ọrẹ arriaisen eha
1,000 + 2,000 = 3,000
Arriaisen iyisen yaen arriaisen iyisen ehan ọrẹ arriaisen iyisen ihinron
100,000 + 600,000 = 700,000
Ẹbo enen kevbe Ẹbo ugie ọrẹ Ẹbo enen yaen ugie
4,000,000, + 20,000,000 = 24,000,000
Gbene avbe ulaba na ladian vbẹ Ẹdo nu rriẹ iwanienmwen yọọ
Orẹdo N'Ọba ye
Eirro
Ẹirrọ vbẹ ukamwen vb'Ẹdonazẹ rriema vbe na rrie rin ra nọ lahin.
Ẹirrọ giere wẹrẹẹ ulaba ra emwin eso lahin
In Edo language we pronounce the second number first before subtracting from first number. like three away from five which gives two or remain two
(a) Uh gha mwen isele erenren, uh na rriẹẹ Isele isen rin. ọghi kẹẹ isele eha
8 isele - 5 isele = 3 isele (8 - 5 = 3)
Vbe n'aya gbọen vbẹ Ẹdo:
Isele isen ẹirrọ vbẹ Isele erenren ọrẹ isele eha
Yerre: Te a kẹẹ ob’errọmwan kẹ ulaba ghẹ ob’iyọmwan vbe “ẹirrọ” vb'ukamwen vbẹ Ẹdonazẹ
(b) Uh gha mwen Ẹwe ekesugie, uh na gbẹẹ ehan ya levbare nẹ ẹvbo, ọghi kẹẹ Ẹwe ihinrin
15 Ẹwe - 6 Ẹwe = 9 Ẹwe (15 - 6 = 9)
Vbe n'aya gbọen vbẹ Ẹdo:
Ẹwe ehan ẹirrọ vbẹ Ẹwe ekesugie ọrẹ Ẹwe ihinrin
Yerre: Te a kẹẹ ob’errọmwan kẹ ulaba ghẹ ob’iyọmwan vbe “ẹirrọ” vb'ukamwen vbẹ Ẹdonazẹ
- Ọkpa ẹirrọ vbe igbe ọrẹ ihinrin
10 - 1 = 9 - Eha ẹirrọ vbe eva yan ugie ọrẹ ọkpa ẹirrọ vbe ugie
22 - 3 = 19 - Eha yan ọgban ẹirrọ vbe iyeha ọrẹ ihinron yan ugie
60 - 33 = 27 - ọkpa ẹirrọ vbe iyeva kevbe ẹirrọ vbe iyisen ọrẹ ọkpa yan iyeha
100 -(+) 40 - 1 = 61 - Isen debae eha kevbe ẹirrọ vbe igbe ọrẹ eva
10 - (+) 3 + 5 = 2 - Ehan vbihe iweva kevbe ẹirrọ vbe ekesugie ọrẹ ihinron yaen ekigbesiyeha ẹirrọ
15 -(+) 12 x 6 = -57 - Ugie ẹirrọ vbe iyeva ọrẹ ugie
40 - 20 = 20 - iyisen eha ẹirrọ vbeiyisen ihinrin ọrẹ iyisen ehan
900 - 300 = 600 - ọkpa ẹirrọ vbe iyeva debae ọkpa ẹirrọ vbe iyisen ọrẹ erenren yan ọgban yaen iyisen
100 - 1 + 40 - 1 = 138 - isen ẹirrọ vbe iyeha debae eva ẹirrọ vbe iyeha ọrẹ iweha yaen iyisen
60 - 2 + 60 - 5 = 113
Ore Igun vbẹ Orẹdo N'Ọba ye
INỌTA
Inu ọrẹ:
1) Ehan ẹirrọ vbẹ isen yan ugie = ?2) Eva ẹirrọ vbẹ iyeva = ?
3) Eha yan ọgban ẹirrọ vbẹ isen yaen ekigbesiyenen = ?
4) Ugie yaen iyisen eva ẹirrọ vbẹ iyisen isen = ?
5) ọkpa ẹirrọ vbẹ iyeha ẹirrọ vbẹ arriaisen = ?
6) Ihinron ẹirrọ vbẹ ugie ẹirrọ vbẹ iyisen = ?
7) Erenren yaen iyenen ẹirrọ vbẹ ekesugie yaen iyisen = ?
8) Igbe ẹirrọ vbẹ ugie ẹirrọ vbẹ ekigbesiyeha = ?
9) Isen yaen ekigbesiyisen ẹirrọ vbẹ ekigbesiyeha yan iyisen ihinron = ?
10) Iyisen yaen arriasen eva ẹirrọ vbẹ arriaisen eha = ?
Vbihe
INU OKARO X INU OGIEVA
inu otien nokaro vbihe inu otien nogieva ọrrẹ igiemwin norre odukhun /|\ ?
Owaebe vbẹ Orẹdo n'Ọba ye
- Eva eva - 2 x 2
- Eha eha - 3 x 3
- Enen enen - 4 x 4
- Isen isen – 5 x 5
- Ehan ehan - 6 x 6
- Ihinron ihinron - 7 x 7
- Erenren erenren - 8 x 8
- Ihinrin ihinrin - 9 x 9
- Igbe igbe – 10 x 10
- Owọrọ owọrọ – 11 x 11
- Iweva iweva – 12 x 12
- Iweha iweha - 13 x 13
- Iwenen iwenen - 14 x 14
- Ekesugie ekesugie – 15 x 15
Inọta N'ọdekaen vbihe vbẹ ukamwen vbẹ Ẹdonazẹ
1) Alimo eva vbihe enen ọre(=) inu?….......................
2) Inu alimo eva eva ọrrẹ alimo erenren erenren? …....................
3) …..................? vbihe eha ọre(=) ihinrin yan ugie
4) Eva vbihe ….................? ọre(=) igbe
5) Uyi mwen alimo erenren, ọ vie eha ne Ẹsosa, Inu ọghi kẹ?
6) Alimo isen vbihe eva ọre(=) inu? ….......................?
7) Inu alimo eha eha ọrrẹ alimo ihinrin? = …....................?
8) …..................? vbihe eva ọre(=) ehan
9) Inu alimo enenen ọrrẹ ugie?........................
10) Ẹsosa dẹẹ alimo ugie, ọ filẹẹ eva vbihe isen kua, inu ọghi kẹ?.....................
11) Ọghẹdẹ isen vbihe enen yan ugie ọre(=) inu?….......................
12) Inu Ọghẹdẹ iyeva ọrrẹ Ọghẹdẹ iyisen eva? …....................
13) …..................? vbihe isen ọre(=) isen yan ọgban
14) Ekesugie vbihe ….................?ọre(=) iyeha
15) Ivie mwen Ọghẹdẹ ekigbesiyeha, ọ vie enen yan ugie nẹ Efosa, Inu ọghi kẹ?
16) Ọghẹdẹ iweva vbihe eva vbihe eva ọre(=) inu?….......................?
17) Inu Ọghẹdẹ eha eha ọrrẹ Ọghẹdẹ ọgban? = …....................?
18) …..................? vbihe enen ọre(=) Iyeva
19) Inu Ọghẹdẹ eha eha ọrrẹ iyeha?........................
20) Ẹsosa dẹẹ Ọghẹdẹ isen yan iyisen, ọ filẹẹ isen vbihe igbe kua, inu ọghi kẹ?.....................
Afian
afian = to divide | fien/fian = divide| fiaen/fianren = divide it | gia = cut | giare = cut it | gha = share | ghare = share it | a fian re = he or she divide it .
ohoho = full number or number without remender, like 1, 2, 3, 4, 5, etc. ihori = zero (0) inu okaro = the top number in a fraction, numerator. inu ogieva = the number below in a fraction which is a divisor, denominator. Vbẹ ah gha yẹẹ b fien a [a/b], a naghaẹ inu okaro, b naghaẹ inu ogieva. Ulaba nọkẹ ototọ ọh gia ra ọh fien ulaba nọkẹ odukhun. Ukamwen means mathematics or arithmetics
Fraction = Umwanmwan ra emwanmwan nọmwen ulaba vbẹ uhun kevbe ototọ. Uh sẹtin vbe kha wẹẹ, Emwanmwan ukamwen nọmwen ulaba vbe odukhun kevbe ototọ
Vbẹ igiemwin : eha/ihinron ọrẹ 3/7 (Yẹẹ ihinron fian/fien eha)
Emwanmwan ukamwen nọmwen ulaba vbẹ odukhun vbẹ ototọ ọrẹ inu ogieva fien inu okaro. Sokpan, vbe nẹ aya gboen vba gha vbẹ ukamwen ọrẹ inu okaro/inu ogieva. [ inu okaro/inu ogieva ] . Inu ogieva nọkẹ ototọ ọh gia ra ọh fien inu nọ rrẹ odukhun. Vbihe (times) and Yẹẹ ihe (into) are multiplication function that can be inter use during operation
- Afianre eva ọrẹ ½
- Afianre eha ọrẹ 1/3
- Afianre enen ọrẹ 1/4
- Afianre isen ọrẹ 1/5
- Afianre ehan ọrẹ 1/6
- Afianre ihinron ọrẹ 1/7
- Afianre erenren ọrẹ 1/8
- Afianre ihinrin ọrẹ 1/9
- Afianre igbe ọrẹ 1/10
- Afianre iyisen ọrẹ 1/100
- Afianre iyisen eva ọrẹ 1/200
- Afianre iyisen isen ọrẹ 1/500
- Afianre arriaisen ọrẹ 1/1000
- Afian ọkpa vbihe eva ọrẹ ½
- Afian eva vbihe eha ọrẹ 2/3
- Afianre eha vbihe enen ọrẹ ¾
- Afian eha vbihe isen ọrẹ 3/5
- Afian enen vbihe isen ọrẹ 4/5
- Afian isen vbihe ihinron ọrẹ 5/7
- Afian ehan vbihe ihinron ọrẹ 6/7
- Afian isen vbihe ihinrin ọrẹ 5/9
- Afian ihinron vbihe ihinrin ọrẹ 7/9
- Afian ihinrin vbihe owọrọ ọrẹ 9/11
- Afian igbe vbihe owọrọ ọrẹ 10/11
- Afian owọrọ vbihe iweva ọrẹ 11/12
- Ukhionmwen yaen ukhionmwen
ọrẹ ½ + ½ = ohoho ọkpa 1 - Ukhionmwen kevbe ukhionmwen
ọrẹ ½ + ½ = ohoho ọkpa 1 - Ukhionmwen debae ukhionmwen
ọrẹ ½ + ½ = ohoho ọkpa 1 - Afianre enen debae afianre enen
ọrẹ ¼ + ¼ = 2/4 = ukhionmwen ½ - Afianre erenren debae afianre erenren
ọrẹ 1/8 + 1/8 = 2/8 = 1/4 afianre enen
- ohoho Isen debae ukhionmwen
ọrẹ 5 + 1/2 = ohoho isẹn 5 vbe ukhionmwen ½ - ohoho Isen kevbe ukhionmwen
ọrẹ 5 + 1/2 = ohoho 5 vbe ukhionmwen ½ - ohoho Isen debae ukhionmwen
ọrẹ 5 + 1/2 = ohoho isẹn 5 vbe ukhionmwen ½
- ukhionmwen eha ½ + ½ + ½
ọrẹ ½ x3 = 1*1/2 ọkpa vbe ukhionmwen - ukhionmwen igbe
ọrẹ ½ x10 = ohoho isẹn 5 - Afian ekesugie vbihe eha
ọrẹ 1/3 x 15 = ohoho isẹn 5 - Afian ugie vbihe eha ra Afian ugie yẹẹ ihe eha
ọrẹ 1/3 x 20 = 6*2/3
ohoho Ehan vbe afian eva vbihe eha
- Afianre isen vbihe ukhionmwen
ọrẹ 1/5 x 1/2 = Afian igbe - Afian isen vbihe eva
ọrẹ 1/2 x 5 = 5/2
eva vbe ukhionmwen - Afian isen vbihe eva 1/2 x 5
ọrẹ = Afian isen yẹẹ ihe eva 5/2
ọh na rriema eva vbe ukhionmwen 2½. Uh sẹtin vbe kha wẹ ọh rriema ohoho eva 2 vbẹ ukhionmwen ½
Inu ogieva ọh gia ra ọh fien inu okaro
Ewanien Afian vbẹ ukamwen
Rrie iwaniemwen yẹ avbe inọta na
1) Iye Ẹdugie dẹẹ egalọ ofigbon enen, ọ ghare yẹẹ ọgọ ofigbon erenren, inu ofigbon ọrrẹ ọgọ ọkpa?
2) Ohuẹ gbẹẹ Eni, ọ giare yẹẹ ire iyisen. Odionwere vie igbe vb'uwẹre, avbe eniwaen ẹvbo ugie vie eva eva vbọ, inu ọghi kẹ?
3) Iye ọkhọkhọ Asoro nen eken ọkhọkhọ iyeva, inu isen isen ọrrọọ?
4) Inu afian enen ọrre ọgọ ayon iyenen?
5) ọkhaemwen ghae iyan iyisen isen nẹ ivbiẹvbo. ọkpa ọkpa viẹ eva vbe ukhionmwen, inu ivbiẹvbo irian khin? / eva vbe ukhionmwen, inu ivbiẹvbo irian khin?
6) Inu afian ihinron vbe uhun isen ọrrẹ ihinrin yan iyeva?
7) Inu afian ihinrin ọrrẹ ọkpa yan iyenen?
8) Inu afian enen vbe uhun eha vbe erenren yan iyeva ?
9) Inu ọrẹ afian iyisen vbihe ugie?
10) Inu ọrẹ afian isen vbihe afianre isen vbe uhun eha?
11) Inu ọrẹ ukhionmwen ehan vbihe ekesugie?
12) Inu ọrẹ afian ihinron yan Afianre ihinron vbihe erenren?
13) Ariọba tie ẹvbo iyisen isen, ekigbesiyeha yan iyisen eva rrerre sẹẹ iko, ehan yan iyenen kiekie rre, Inu ẹvbo ọ ma rre?
14) Oduwa dẹẹ eka isen yan ọgban ne ivbiẹre, ọkpa ọkpa vie isisen, inu emọ Oduwa mwen?
15) Inu eva vbe ukhionmwen ọrrẹ ugie?
16) Inu ọrẹ afian ihinron vbe uhun eha vbihe isen?
17) Inu ọrẹ afian ehan debae afianre ehan vbe uhun enen yan ugie?
18) Inu ọrẹ afian isen vbihe eva yan ehan ẹirrọ vbe iyeha?
19) Edede mien egilẹ iyisen vb'ugbo, ọ viẹ enen ẹirrọ vbe ugie n'Ẹduzọla, uvbi viẹ isen yaen ekigbesiyeha, Adesuwa viẹ owọrọ, inu ọghi kẹ?
20) Inu ọrẹ ukhionmwen igbe vbihe afian isen vbihe eva yan isen yan ugie?
21) Inu non, a gha yẹ eva fien ugie?
22) Inu non vbe a gha fien iyisen yẹ ihe isen yan ugie?
23) Ogieva fien ivin yẹ ihe ehan yan ọgban, inu ọ giare?
24) Ẹdoma gbẹ ofiontọ ọ giare yẹ afian eva vbihe isen, inu ọ giare?
25) Ihinrin yaen afian iweva vbihe ekesugie, inu non?
Ikuesion
Ikuesion ọrẹ emwanmwan ukamwen nọ mwen enamamien
Vbe nọtaye:
eva vbihe enamamien debae ọkpa ọrẹ iweha
Vbẹ uwẹ emwanmwan inọta na, ah mien iweha nagualọ, sokpan vbẹ akhian ya rhen enamamien nọdebae ọkpa nọ yare khien iweha ? rhumwunda ọna ah na kuen mwanmwan ikuesion na ya wanien ọlọghọmwan ukamwen. Tee ah yẹẹ ikuesion ya wanien ọlọghọmwan ukamwen.
Ama ukamwen ọrẹ avbe ama na lo ya wanien ra na ya zọlọ ọlọghọmwan ukamwen. Ama ukamwen bun. Avbe ama ukamwen na mobọ lo ọre debae (+), ẹirrọ (-), vbihe (×) kevbẹ Afian (/).
Mathematical signs are signs use in mathematical calculation. Commonly use mathematical signs are plus (+), minus (-), multiplication (x) and division (/) signs.
Vbẹ igbenmwin ra emwanmwan ikuesion ọghae:
[eva vbihe enamamien debae ọkpa ọrẹ iweha]
ilele ewanien ikuesion ọrẹ avbe ilele wanien ikuesion na ya gualọ enamamien
Tẹẹ ah yẹẹ ikuesion gualọ enamamien (z) vbẹ emwanmwan ukamwen vbẹ Ẹdonazẹ
(na ba kha wẹ enamamien ọrẹ "Z")
{* ọrẹ vbihe, + ọrẹ debae, - ọrẹ ẹirrọ, / ọrẹ afian}
eva * (z) + ọkpa ọrẹ iweha
2z + 1 = 13
eva vbihe z ọrẹ ọkpa ẹirrọ vbẹ iweha
2z = 13 - 1
eva vbihe z ọrẹ iweva
2z = 12
z ọrẹ afien iweva yẹẹ ihe eva
z = 12/2
z ọrẹ ehan
z = 6
enamamien (z) ọrẹ ehan vbẹ ah gha loẹ ilele ewanien ikuesion
- Ilele ewanien ikuesion
Ilele ewanien ikuesion ọrẹ avbe ilele na ya wanien ọlọghọmwan ikuesion.
Ilele ewanien ikuesion vbe rrie ma wẹ, avbẹ ama ukamwen fi werriẹ vbẹ ọgha gberra "ọrẹ" (=) ghẹ ob’iyọmwan ra ob’errọmwan. Ghẹre vbe nọ ya fi werriẹ vbẹ igiemwin nọ kẹ ototọ... - "=" - "ọrẹ"
- ob’iyọmwan ọrẹ (=) ob’errọmwan
- debae = ẹirrọ
+ = - - ẹirrọ = debae
- = + - vbihe = afian
x = / - afian = vbihe
/ = x
- Avbe emwanmwan ikuesion
{* ọrẹ vbihe, + ọrẹ debae, - ọrẹ ẹirrọ, / ọrẹ afian} - z + isen = igbe
↛↛
z = igbe - isen - z - eha = ehan
↖→↗
z = ehan + eha - enen * z = erenren
←→
z = erenren / enen - z / eha = ihinrin
↔
z = ihinrin * eha
ỌLỌGHỌMWAN UKAMWEN VBẸ IKUESION
[Mathematical problem written in an equation form]
Ọbasohan guaẹ erhan akara ugie vbẹ ugbo. Iye Ẹhiọsu ya vulẹẹ erhan akara isen viọkpa vb'uwẹ erhan akara ugie nẹ Ọbasohan guaẹ.
Uwẹ akara isen nẹ iye Ẹhiọsu viọkpa, ọkpọkpa biẹ eheha
Aghi kẹẹ avbẹ akara hia nẹ Ọbasohan guaẹ kevbe avbẹ emon akara hia nẹ irian biẹ debae nẹ iye Ẹhiọsu viọkpa, ehia na gharẹ isen yaen iyeva
Deghẹ avbe erhan akara ọkpọkpa nẹ iye Ẹhiọsu viọre biẹ eheha, Inu emon akara erhan akara ọkpọkpa nikẹre biẹ ?
15z + 5*3 = 45
Na kha wẹ (z) ọrẹ enamamien na gualọ
IKUESION mwen ama ukamwen vbe oberrọmwan kevbẹ obiyọmwan. Ama nọlele ulaba nọrrẹ obiyọmwan gha gberra ghẹ oberrọmwan, ọh ghi fi werriẹ. Ghẹre vbẹ nọ rre igiemwin nọkẹ ototọ:↴
z + 7 = 9
(ah gha loẹ ilele ikuesion ọghẹ emwanmwan nọkhegbe ọh ghi khien..)
z = 9 - 7
(vbe ilele ikuesion nogieva, rriẹẹ ihinron hien uwẹ ihinrin rre nọ khien ulaba ohoho)
z = 2
(enamamien (z)ọrẹ eva)
↥(ihinron ẹirrọ vbẹ eva vbihe enamamien) ọrẹ(=) (enamamien debae enen)
2z - 7 = z + 4
(loẹ ilele ikuesion ọghẹ emwanmwan nọkhegbe)
2z - z = 4 + 7
(wanien nọkhegbe tugbe)
1z = 11
z = 11/1
z = 11
enamamien (z) ọrẹ owọrọ
Owa iruẹmwin ebe vbẹ Otẹdo
Ọdegberha ihori
-5 | -4 | -3 | -2 | -1 |
Isen ẹirrọ | Enen ẹirrọ | Eha ẹirrọ | Eva ẹirrọ | Ọkpa ẹirrọ |
0 | 1 | 2 | 3 | 4 | 5 |
ihori | Ọkpa | Eva | Eha | Enen | Isen |
Ulaba oberhọmwan ọrẹ ulaba ohoro nẹ a ka uhun ihori (0).
Usun avbe ulaba oberhọmwan ọrẹ: ọkpa (1), eva (2), eha (3), enen (4), isen (5).
[number counting above zero (0) are positive numbers]
Ulaba obiyeọmwan ọrẹ ulaba ohoro nẹ a ka ototọ ihori (0) ra Avbe ulaba nọrre ototọ ihori (0).
Usun avbe ulaba obiyeọmwan ọrẹ: ọkpa ẹirrọ (-1), eva ẹirrọ (-2), eha ẹirrọ (-3), enen ẹirrọ (-4), isen ẹirrọ (-5)
[number counting bellow zero (0) are negative numbers]
kevbe | = | and | + | igbe kevbe enen | 10+4 |
vbe/vbẹ | = | in/of | x | ehan vbe owọrọ | 6 x 11 |
ọrẹ/ọre | = | equal to | = | Vbe ọ rhiema | = |
ugue | = | brackets | () | ugue iyeva debae iweha | (40+13) |
ihe/ vbe | = | of,in, | x | enen ihe eha | 4 of 3 |
afian | = | divide | /, ÷ | ọgban fianre eha | 30/3 |
evbihe (noun) | = | multiplication | x | Ena ka baa | x |
vbihe (verb) | = | multiply by/times | x | Isen vbihe iyisen | 5 x 100 |
debae | = | addition | + | Iwenen debae eva | 14 + 2 |
ẹirrọ | = | subtraction | - | Eha yan ugie ẹirrọ vbe ekigbesiyeha | 50 - 23 |
enamamien ra enamaren | = | not found or unknown | z | ẹirrọ vbe ihinron eha debae enamaren | 7 - z / 3 + z |
- U = Ugue () B
- I = Ihe/vbe/uvien O
- A = Afian/, ÷ D
- E = Evbihe x M
- D = Debae + A
- Ẹ = Ẹirrọ - S
Tẹẹ a kẹẹ obiyọmwan luẹẹ ama ukamwen na ghẹẹ oberhọmwan
(Use these mathematical operational signs from left to right)
Vbe igiemwi:
(a) isen vbihe eva ẹirrọ vbe ihinron debae iweva (7 + 12) - (5 x 2)
(b) ẹirrọ vbe ihinron debae enen debae isen vbihe eva (7+4) -z ) + (5 x 2)
(Okaro)
(7 + 12) - (5 x 2) a ka rhuẹ ukamwen ugue okaro nọmwen evbihe
(7 + 12) - 10 ukamwen ugue nogieva nomwen debae
19 – 10 ukamwen ẹirrọ
9 vbe ọ rhiema
(Ogieva)
(7+4) - z ) + (5 x 2) a ka rhuẹ ukamwen ugue okaro nọmwen evbihe
(7+4) - z ) + 10 ukamwen ugue nogieva nomwen debae
11 - z + 10 ukamwen debae
11 + 10 = z ukamwen afiwerhiẹ na ya gualọ enamaren (z)
21 = z
* eva ẹirrọ vbẹ isen (+5-2)= 3 (eha)
* isen debae eva ẹirrọ (-2+5)
* debae isen kevbe eva ẹirrọ (+5-2)
* isen ẹirrọ vbẹ eva (+2-5) = -3 (eha ẹirrọ)
* debae eva kevbe isen ẹirrọ (-5+2)
* eva debae kevbe isen ẹirrọ (+2-5)
* ẹirrọ vbẹ isen debae eva
( 5 – z + 2 )
* ẹirrọ vbẹ isen debae ẹirrọ vbe eva
(5- z + 2 - z )
* eva ẹirrọ debae isen ẹirrọ (-5 + -2)
* isen ẹirrọ debae eva ẹirrọ (-5 + -2) = -7
* isen ẹirrọ kevbe eva ẹirrọ (-5 -2) = -7
debae ẹirrọ = ẹirrọ (+ -)
debae debae = debae (+ +)
ẹirrọ debae = ẹirrọ (- +)
ẹirrọ kevbe ẹirrọ = ẹirrọ (- -)
ẹirrọ debae ẹirrọ = ẹirrọ (- + -)
ẹirrọ debae ẹirrọ = ẹirrọ (- - -)
debae vbihe ẹirrọ = ẹirrọ (+ x -)
ẹirrọ vbihe debae = ẹirrọ (- x +)
debae fian ẹirrọ = ẹirrọ (+ / -)
ẹirrọ fian debae = ẹirrọ (- / +)
ẹirrọ ọre (=) debae (- = +) ọ gha fi werhiẹ
debae ọre (=) ẹirrọ (+ = -) ọ gha fi werhiẹ
debae gha gberha vbẹ obiyọmwan ghẹẹ oberhọmwan ọkhien ẹirrọ (+ = -) ẹirrọ gha gberha vbẹ obiyọmwan ghẹẹ oberhọmwan ọkhien debae (- = +) debae gha gberha vbẹ oberhọmwan ghẹẹ obiyọmwan ọkhien ẹirrọ (- = +) ẹirrọ gha gberha vbẹ oberhọmwan ghẹẹ obiyọmwan ọkhien debae (- = +) |
evbihe gha gberha vbẹ obiyọmwan ghẹẹ oberhọmwan ọkhien afian ( x = /) afian gha gberha vbẹ obiyọmwan ghẹẹ oberhọmwan ọkhien evbihe ( / = x) evbihe gha gberha vbẹ oberhọmwan ghẹẹ obiyọmwan ọkhien afian ( / = x) afian gha gberha vbẹ oberhọmwan ghẹẹ obiyọmwan ọkhien evbihe ( x = /) |
Alughaen rhẹẹ (a) ẹirrọ vbe erenren {8 - z} vbe (b) erenren ẹirrọ {-8}
(a) rhiema wẹrẹ tẹẹ a rhiẹ ulaba ra emwin hien uwẹ erenren rre. Enamaren lahien uwẹ erenren rre. 8 - z
(b) rhiema wẹrẹ tẹẹ a rhiẹ erenren hien uwẹ enamaren rre. Erenren i ghi rrẹẹ uwẹ ulaba ra a emwin na ma ren. Z – 8
Etẹmomita
Etẹmomẹta a ya ghẹẹ inu ọýon egbe omwan khin. Avbe Edokita kevbe avbe enosi eso lo ere vbe owaisimwiegbe debae ekemensti eso
(Themometer is use to check amount of temperature the body have. Some doctors and nurses use it in hospitals and chemist )
ọýon | ọwowua | ọton |
tempareture | temperature bellow 0º | temperature above 0º |
Vbe nẹ ọwowua sẹ | Vbe nẹ ọton sẹ |
-5º -4º -3º -2º -1º | 1º 2º 3º 4º 5º |
ọwowua | ọton |
* Inu ulaba ọýon gha gberha ulaba ihori ghẹẹ obiyọmwan, ọ ghae ọýon nẹ ọwowua
(when temperature goes bellow zero, its called temperature bellow zero )
*Ulaba ọýon gha gberha ihori ghẹẹ oberhọmwan ọ ghae ọýon nẹ ọton
(when temperature goes above zero, its called temperature above zero)
Sokpan oýon nẹ ọ khẹke nẹ emwanagbon gha mwen ọrẹ ihinron yan ọgban (37°C) ọton kevbe erenren yaen ekigbesiyisen (98ºF)
(however, normal body temperature is generally accepted as 98°F (37°C))
ọyon sẹ
Amount of temperature
ọwowua sẹ
Amount of low temperature bellow zero
ọton sẹ
Amount of high temperature above zero
Ama ukamwen
|
ọkpa | x | ọkpa | 1 x 1 | ọkpa |
eva | x | eva | 2 x 2 | enẹn |
eha | x | eha | 3 x 3 | ihinrin |
enẹn | x | enẹn | 4 x 4 | enẹn ẹi rrọ vbe ugie |
isen | x | isen | 5 x 5 | isen yaen ugie |
ehan | x | ehan | 6 x 6 | enẹn ẹi rrọ vbe iyeva |
ihinron | x | ihinron | 7 x 7 | ọkpa ẹi rrọ vbe ekigbesiyeha |
erenren | x | erenren | 8 x 8 | enẹn yaen iyeha |
ihinrin | x | ihinrin | 9 x 9 | ọkpa yaen iyenẹn |
igbe | x | igbe | 10 x 10 | iyisen |
iyisen | x | iyisen | 100 x 100 | arriaisen igbe |
arriaisen | x | arriaisen | 1000 x 1000 | Ẹbo |
arriaisen igbe | x | arriaisen igbe | 10,000 x 10,000 | Ẹbo iyisen |
arriaisen iyisen | x | arriaisen iyisen | 100,000 x 100,000 | Ẹbo arriaisen igbe |
Ẹbo | x | Ẹbo | 1,000,000 x 1,000,000 | Ẹbo Ẹbo |
Nọgben Ebe: Uwagboe Ogieva
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