sineqetj a vecik:Pythagorean.svg

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kasicuayanan a sineqetj a vecik (SVG sineqetj a vecik, pipasasav a kinakudral kata kinakedri: 512 × 466 sarangauljan, sineqetj a vecik a kinakudral kata kinakedri: 531位元組)

aicu a sineqetjan ta vecik mavan a kemasi ta 維基共享資源 sa palemek tu zumanga a namapenetj a venkatj ta siseljudjan nua vecik. i tjaiteku a sepaqiljungan ta sineqetj a vecik ita sineqetj a vecik semusu a paljaluai lisadayan na sapitj(kainguaqan na sapitj) semusu a paljaluay ta vecik

semusu a paljaluai
English: Illustration of the Pythagorean theorem. The sum of two squares whose sides are the two legs (blue and red) is equal to the area of the square whose side is the hypotenuse (purple).
Deutsch: Illustration des Satz des Pythagoras
Italiano: La somma delle aree dei due quadrati costruiti sui cateti (blu e rosso) è uguale all'area del quadrato costruito sull'ipotenusa (viola).
Türkçe: Pisagor teoreminin görsel açıklaması
pinenetjan a qadavan
kinatagiljan Transwikied from en:. Originally created by en:User:Michael Hardy, then scaled, with colour and labels being added by en:User:Wapcaplet, transformed in svg format by fr:Utilisateur:Steff, changed colors and font by de:Leo2004
navenecik en:User:Wapcaplet
pinagaugavan ta timitim
(mumalj a venaquan ta siseljudj naicua sineqetj a vecik)
The image was released under the GFDL.
其他版本 Derivative works of this file:  Pitagorasteorema.svg
SVG開發
InfoField
 本SVG檔案的原始碼通過W3C驗證
File:.svg 以及使用 Inkscape.


GNU head pinagaugavan anga ta timitim sun tu su kinilaingan lemailaing ta vinarungan a sipadjengan tua caquan nua tinnaw a kikingkay, inika namapenetj a sipatjequlja tua vinecikan a sipapatjezuan ta kai, kavavaan na sintata ta linaquvan a vincikan kata kataladan na ljinaquvan tua vincikan GNU lemailaing ta vinarungan a sinanvecik tu sinankakudan ta sipagaugavan ta timitim, 1.2 qinadan kata silain ta vinarungan kidjavililj a pazuljung taqinadan, paumalj taicu a sineqetj a vecik a sivaikan, pakatua ljemingas a tjemautjaw kata paljaljenguanguaq a mumalj. aicu a pakazua ta sinankakudan a vecik ljinedjeq a pinita GNU lemailaing ta vinarungan a sinanvecik tu sinankakudan ta sipagaugavan ta timitim.
w:zh:創用CC
ngadan a sinipukeljan mamav a sipangaljan a sipakalevan
aicu a siniseqetj ta vecik malang tuCCngadan a sinipukeljan - mamav a sivalan a sipenangaljan 3.0 kiniya ka masankaizuazuanan a qiniladan sinankakudan a pinagaugavan ta timitim.
maqati a su silaing ta su vinarungan:
  • penangalj – paumalj ta vecik, pakeljan kata ljemingas a tjemautjaw ta vincikan
  • mumalj a venaquan sa paljaljenguanguaqi – paumalj a malang sa paljayang tua kinuda a vincikan
kitjara su kiljalaingi a saljingan(qusavan; kipasusu) ta icua i tjaivililj a sivalan:
  • ngadan a sinipukeljan – veciku tua pinapungadan nua kisanvenecik katua padjadjaljun azua. sa papukeljang tua inuan a su vaquan a vinecikan.
  • mamav a sipangaljan a sipakalevan – nu aicu a kinasengesengan a su sivaruvarung, paqulid sun a papuvecik tua ta timitim matu kasengesengan.
已新增授權條款標題至此檔案,作為GFDL授權更新的一部份。

說明

添加單行說明來描述出檔案所代表的內容
Pythagorean theorem proved by rearrangement of component triangles

在此檔案描寫的項目

描繪內容 Chinese (Taiwan)

麥斯 Chinese (Taiwan)

定理 Chinese (Taiwan)

幾何學 Chinese (Taiwan)

著作權狀態 Chinese (Taiwan)

有著作權 Chinese (Taiwan)

成立或建立時間 Chinese (Taiwan)

12 7 2005

多媒體型式 Chinese (Taiwan)

image/svg+xml

資料大小 Chinese (Taiwan)

531 位元組

高度 Chinese (Taiwan)

466 像素

寬度 Chinese (Taiwan)

512 像素

核對和 Chinese (Taiwan)

991b3e5128456ae24f238de3e6fa443d10d8c7dc

斷定方法 Chinese (Taiwan):​SHA-1

sineqetjan ta sinanvecik a tjaucikel

tjemulek a peniliq tua pinenetjan a qadavan/zikang , ta sikileqeleq a pacun ta zua zikang ta sineqetj a vecik a qinatam

pinenetjan a qadavan/a zikangdjepdjep tua zugatematalj(qemacepang)rusengesenganpadjulu tu sipaljaluai
katiaw2020年4月18日 (Sikaunem a qadav na tamiciyuan) 14:00pakatua 2020年4月18日 (Sikaunem a qadav na tamiciyuan) 14:00 a sikudan tua sidjepedjepan tua zuga512 × 466​(531位元組)wikimediacommons>17jiangz1Font

i tjaivililj a a lisadayan na sapitj (kainguaqan na sapadjadjaljun) ta a pasazua taicu a sineqetj a vecik: