|
rdfs:label
|
"Hundee N"@om
"N-তম মূল"@bn
"Wurzel"@de
"Wörtel"@nds
"akar ke-n"@id
"arifmetik ildiz"@uz
"arrel enèsima"@ca
"căn bậc n"@vi
"erroketa"@eu
"gamot"@bcl
"gamot"@war
"gyökvonás"@hu
"ika-n na ugat"@tl
"juur"@et
"juuri"@fi
"korenjenje"@sl
"korijen"@hr
"kök altı"@az
"mudzi wenhamba"@sn
"n šaknis"@lt
"n'inci kök"@tr
"n'te rod"@da
"n-a radiko"@eo
"n-te-rot"@nb
"n-te-rot"@nn
"nth root"@en
"nஆம் படி மூலம்"@ta
"odmocnina"@cs
"odmocnina"@sk
"pierwiastkowanie"@pl
"racine d'un nombre"@fr
"radicación"@es
"radical"@ro
"radicale"@it
"radiciação"@pt
"radiciação"@pt-br
"radikifo"@io
"raíz"@gl
"rot av tal"@sv
"rótarvísir"@is
"sakne"@lv
"surdey"@gv
"wortel"@nl
"wortel"@li
"wortelgetal"@af
"yupay saphi"@qu
"νιοστή ρίζα"@el
"арифметикалык тамыр"@ky
"изагуур"@bxr
"корань"@be
"коренуване"@bg
"коренување"@mk
"корень"@ru
"корінь натурального степеня"@uk
"н-ти корен"@sr
"тымар"@cv
"түбір"@kk
"արմատ"@hy
"שורש של מספר"@he
"اصم"@ur
"جذر نوني"@ar
"ریشه عدد"@fa
"يىلتىز (ماتېماتىكا)"@ug
"ڕەگی nەم"@ckb
"मूल"@hi
"ಮೂಲ"@kn
"รากที่ n"@th
"ფესვი"@ka
"冪根"@ja
"方根"@wuu
"方根"@zh
"方根"@zh-hans
"根式"@yue
"거듭제곱근"@ko
|
|
skos:altLabel
|
"ildiz"@uz
"köklü sayı"@tr
"n-tá odmocnina"@cs
"n-οστή ρίζα"@el
"n. odmocnina"@cs
"nth root function"@en
"n乗根"@ja
"racine n-ième"@fr
"racine énième"@fr
"radical"@en
"radicand"@fr
"radicande"@fr
"radiko"@eo
"raíz enésima"@es
"root"@en
"rădăcina n-a"@ro
"rădăcina pătrată a unui număr"@ro
"sakne (matemātika)"@lv
"surd"@en
"šaknis"@lt
"ν-οστή ρίζα"@el
"арифметический корень"@ru
"изагуур (математика)"@bxr
"извлечение корня"@ru
"кореновање"@sr
"корень (математика)"@ru
"корень n-ой степени"@ru
"радикални израз"@sr
"тымар (математика)"@cv
"שורש"@he
"؇"@ar
"الدوال الجذرية"@ar
"جذر عدد"@ar
"جذر من الرتبة n"@ar
"√"@mul
"∜"@ar
"开方"@zh
"开方"@zh-hans
"累乗根"@ja
"開方"@zh
|
|
schema:description
|
"bilangan r yang jika dipangkatkan n, menghasilkan x yaitu r^n = x dimana n adalah derajat dari akar"@id
"czynność odwrotna względem potęgowania; rozwiązywanie pewnych równań z potęgowaną niewiadomą; np. obliczanie √9 to rozwiązywanie równania x² = 9"@pl
"dubbelzinnige term in de wiskunde"@nl
"fonksiyon"@tr
"función matemática"@es
"function"@en
"funkcio; nombro kiu, levita al certa entjera potenco, donas la originalan nombron"@eo
"matemaattinen laskutoimitus"@fi
"matematická funkce"@cs
"matematikai művelet"@hu
"matematisk funktion"@da
"mathematische Funktion"@de
"nombre qui, élevé à une certaine puissance entière, donne le nombre originel"@fr
"număr care, ridicat la o anumită putere întreagă, dă numărul inițial"@ro
"operasyon ng aritmetika"@tl
"operação matemática inversa à potenciação"@pt
"operação matemática inversa à potenciação"@pt-br
"συνάρτηση x^{1/ν} για ν φυσικό αριθμό"@el
"Арифметична дія, обернена до n-го степеня"@uk
"матэматычная функцыя"@be
"функция, обратная возведению в степень"@ru
"մաթեմատիկա"@hy
"פעולה חשבונית"@he
"دالة رياضياتية"@ar
"دالة رياضياتية"@ary
"समारोह"@hi
"べき乗してある数になる数を求めること"@ja
"乘方的逆运算"@zh
"乘方的逆运算"@zh-hans
"산술 연산"@ko
|
|
schema:dateModified
|
"2026-10-18T04:43:32+00:00"^^xsd:dateTime
|
|
schema:version
|
2558251907
|
|
wikibase:identifiers
|
22
|
|
wikibase:sitelinks
|
77
|
|
wikibase:statements
|
43
|
|
p:P1036
|
wd:statement/Q601053-E8F2337B-C0AB-487A-ABEE-7B0D238CF3E5
|
|
wd:statement/Q601053-EB1C21EA-32F4-42ED-88EF-F23BC86BE009
|
|
p:P12086
|
wd:statement/Q601053-68AB1486-4D4D-4D21-96B9-B53516B13D1A
|
|
p:P12385
|
wd:statement/Q601053-fcc43950-6f8b-4c50-ae54-c924dd0fef83
|
|
p:P1296
|
wd:statement/Q601053-6E63D063-CC36-40BF-8B02-F874F6FB784E
|
|
p:P1343
|
wd:statement/Q601053-1410a85a-78f1-412b-ab02-87010f465966
|
|
wd:statement/Q601053-36595461-4392-c71b-c26b-64e529ad3177
|
|
wd:statement/Q601053-6118C1B5-4862-4261-B039-A751603F0BDB
|
|
wd:statement/Q601053-7eab03b9-4a8e-e290-cdd6-52d48c5f7803
|
|
wd:statement/Q601053-cd02f09d-4e23-9f59-25d2-20db5ba87cc5
|
|
p:P13591
|
wd:statement/Q601053-3F9061FA-E7BF-452C-8E00-64FEC3154249
|
|
p:P1417
|
wd:statement/Q601053-4C12715A-2CB3-4BEF-B236-3354107B4FE9
|
|
p:P1424
|
wd:statement/Q601053-937fdcb8-47c0-2c98-4c16-baca26be569d
|
|
p:P1889
|
wd:statement/Q601053-A84343C3-BF61-4DD1-92D7-06DC576EE2D8
|
|
p:P227
|
wd:statement/Q601053-79a1659e-4fa7-aad3-94d5-81b02d889180
|
|
p:P2534
|
wd:statement/Q601053-f3c13067-4424-e09b-f0dd-1b0a42018de8
|
|
p:P279
|
wd:statement/Q601053-30839c9d-4f03-e661-92cb-d345408a0808
|
|
wd:statement/Q601053-7a6532a3-40aa-c811-af09-840d9c32d00b
|
|
wd:statement/Q601053-aef879f3-43eb-41da-a38f-ba9309ab9bea
|
|
p:P2812
|
wd:statement/Q601053-432FD633-90CB-43A2-A5EC-0E8D85033197
|
|
wd:statement/Q601053-bef4faba-4a72-9318-8904-3aaf587d7deb
|
|
p:P2924
|
wd:statement/Q601053-3CA3F5B2-98A1-4AC2-B6DE-06DF59D46BEC
|
|
p:P31
|
wd:statement/Q601053-eab2422a-4a1c-381e-a321-3e050365c720
|
|
p:P3569
|
wd:statement/Q601053-7C5CFB5D-2C02-4547-BB21-C8E042809358
|
|
p:P461
|
wd:statement/Q601053-208f1500-469b-5174-5834-df7afcc7c575
|
|
p:P508
|
wd:statement/Q601053-E815B3EB-A191-4454-A036-6CFB6C892F63
|
|
p:P527
|
wd:statement/Q601053-1a6b81df-43a1-8834-5086-8173694a5ebd
|
|
p:P5610
|
wd:statement/Q601053-042034B4-2FDB-4F78-9BBC-F5E3A8B3513C
|
|
p:P6058
|
wd:statement/Q601053-9936cdef-4794-a2b6-83b0-8c1b27b9d2f8
|
|
p:P6104
|
wd:statement/Q601053-60F4BD08-D0A0-44BD-92D8-D26D7BBC9289
|
|
p:P6262
|
wd:statement/Q601053-f214e26a-4a53-11e7-84f4-e9b6e6b1ac5e
|
|
p:P6366
|
wd:statement/Q601053-F27ED1C7-8F9A-4324-A15C-6D57AB654A8D
|
|
p:P646
|
wd:statement/Q601053-4119F769-A33E-4D39-91E0-E0FE7DF027C3
|
|
p:P6564
|
wd:statement/Q601053-55ffeed0-48d9-4194-880a-5c13aca7914b
|
|
p:P7033
|
wd:statement/Q601053-5E48846F-1D7E-43E9-8003-91F00685A77A
|
|
wd:statement/Q601053-F37D534C-DC32-4DD7-BA8A-337F7FC67742
|
|
p:P7235
|
wd:statement/Q601053-0a42796a-4db6-eaa0-760c-4ca06387dde4
|
|
p:P7305
|
wd:statement/Q601053-7661FB08-C620-4E5C-B7CB-8AD0D0D4BB94
|
|
p:P8864
|
wd:statement/Q601053-79828c36-4802-6fec-623d-6a9c6d520154
|
|
p:P910
|
wd:statement/Q601053-CCDB4DFF-7CCE-4C1C-86B4-F2D94A2C9213
|
|
p:P913
|
wd:statement/Q601053-011c7b69-4ee2-cd50-c116-2b01552d7b8e
|
|
p:P973
|
wd:statement/Q601053-7c0416f8-4f23-b57b-c6d0-03a91dfb874b
|
|
wd:statement/Q601053-da6d8464-4d57-3d86-80d4-03bdc73a061b
|
|
p:direct-normalized/P227
|
<https://d-nb.info/gnd/4258245-3>
|
|
p:direct-normalized/P508
|
<http://purl.org/bncf/tid/38000>
|
|
p:direct-normalized/P6366
|
<https://makg.org/entity/161081927>
|
|
p:direct-normalized/P7033
|
<http://vocabulary.curriculum.edu.au/scot/4636>
|
|
<http://vocabulary.curriculum.edu.au/scot/7230>
|
|
wdt:P1036
|
"512.923"
|
|
"513.23"
|
|
wdt:P12086
|
"Wortel_(wiskunde)"
|
|
wdt:P12385
|
"arrel-4"
|
|
wdt:P1296
|
"0080002"
|
|
wdt:P1343
|
ISO 80000-2:2019 Quantities and units — Part 2: Mathematics
|
|
Armenian Soviet Encyclopedia, vol. 2
|
|
Mathwords
|
|
Meyers Konversations-Lexikon, 4th edition (1885–1890)
|
|
mathisfun.com
|
|
wdt:P13591
|
"concept/4ef1fcc4-59fe-403d-9278-ab428fd84b01"
|
|
wdt:P1417
|
"topic/root-mathematical-power"
|
|
wdt:P1424
|
Template:Root
|
|
wdt:P1889
|
Pierwiastek
|
|
wdt:P227
|
"4258245-3"
|
|
wdt:P2534
|
"<math class="mwe-math-element mwe-math-element-inline" xmlns="http://www.w3.org/1998/Math/MathML"><mrow data-mjx-texclass="ORD"><mstyle displaystyle="true" scriptlevel="0"><mi>r</mi><mo stretchy="false">=</mo><mrow data-mjx-texclass="ORD"><mroot><mi>x</mi><mrow data-mjx-texclass="ORD"><mi>n</mi></mrow></mroot></mrow><mstyle scriptlevel="0"><mspace width="0.278em"></mspace></mstyle><mo>⟺</mo><mstyle scriptlevel="0"><mspace width="0.278em"></mspace></mstyle><msup><mi>r</mi><mrow data-mjx-texclass="ORD"><mi>n</mi></mrow></msup><mo stretchy="false">=</mo><mi>x</mi></mstyle></mrow></math>"^^http://www.w3.org/1998/Math/MathML
|
|
"<math xmlns="http://www.w3.org/1998/Math/MathML" class="mwe-math-element mwe-math-element-inline"><mrow data-mjx-texclass="ORD"><mstyle displaystyle="true" scriptlevel="0"><mi>r</mi><mo stretchy="false">=</mo><mrow data-mjx-texclass="ORD"><mroot><mi>x</mi><mrow data-mjx-texclass="ORD"><mi>n</mi></mrow></mroot></mrow><mo stretchy="false">⇒</mo><msup><mi>r</mi><mrow data-mjx-texclass="ORD"><mi>n</mi></mrow></msup><mo stretchy="false">=</mo><mi>x</mi></mstyle></mrow></math>"^^http://www.w3.org/1998/Math/MathML
|
|
wdt:P279
|
binary operation
|
|
algebraic function
|
|
elementary function
|
|
wdt:P2812
|
"Surd"
|
|
"nthRoot"
|
|
wdt:P2924
|
"2096628"
|
|
wdt:P31
|
type of mathematical function
|
|
wdt:P3569
|
"wiskunde/wortel"
|
|
wdt:P461
|
exponentiation
|
|
wdt:P508
|
"38000"
|
|
wdt:P527
|
fractional power
|
|
wdt:P5610
|
"arith1#root"
|
|
wdt:P6058
|
"divers/racine_nième_dun_réel_positif_a/187296"
|
|
wdt:P6104
|
WikiProject Mathematics
|
|
wdt:P6262
|
"math:Nth_root"
|
|
wdt:P6366
|
"161081927"
|
|
wdt:P646
|
"/m/01j4vv"
|
|
wdt:P6564
|
"simplify-radicals"
|
|
wdt:P7033
|
"scot/4636"
|
|
"scot/7230"
|
|
wdt:P7235
|
"<math class="mwe-math-element mwe-math-element-inline" xmlns="http://www.w3.org/1998/Math/MathML"><mrow data-mjx-texclass="ORD"><mstyle displaystyle="true" scriptlevel="0"><mrow data-mjx-texclass="ORD"><mroot><mrow data-mjx-texclass="ORD"></mrow><mrow data-mjx-texclass="ORD"><mi>n</mi></mrow></mroot></mrow></mstyle></mrow></math>"^^http://www.w3.org/1998/Math/MathML
|
|
"<math class="mwe-math-element mwe-math-element-inline" xmlns="http://www.w3.org/1998/Math/MathML"><mrow data-mjx-texclass="ORD"><mstyle displaystyle="true" scriptlevel="0"><mstyle scriptlevel="0"><mspace width="0.278em"></mspace></mstyle><mo>⟺</mo><mstyle scriptlevel="0"><mspace width="0.278em"></mspace></mstyle></mstyle></mrow></math>"^^http://www.w3.org/1998/Math/MathML
|
|
wdt:P7305
|
"3956895"
|
|
wdt:P8864
|
1
|
|
wdt:P910
|
Category:Nth root
|
|
wdt:P913
|
radical
|
|
wdt:P973
|
<https://tutorial.math.lamar.edu/classes/alg/Radicals.aspx>
|
|
<https://unacademy.com/content/jee/study-material/mathematics/roots-of-degree-n/>
|