File:NLC416-13jh008441-64489 代數學要覽.pdf

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NLC416-13jh008441-64489_代數學要覽.pdf(756 × 475 pixels, file size: 1.45 MB, MIME type: application/pdf, 134 pages)

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代數學要覽   (Wikidata search (Cirrus search) Wikidata query (SPARQL)  Create new Wikidata item based on this file)
Author
匡文濤編譯
image of artwork listed in title parameter on this page
Title
代數學要覽
Publisher
商務印書館
Description

目錄
代數緒論
負數
代數的數之加法
代數的數之減法
代數的數之乘法
代數的數之除法
整式係數及同類項
代數式之數值
整式加法問題
整式減法及括弧用法問題
整式乘法(乘數為單項式)
整式乘法(多項式)
整式乘法問題(多項式與多項式之乘法
乘法公式
乘法公式問題
整式除法(除數為單項式)
整式除法(多項式)
剩餘之定理
方程式概論
一元一次方程式
一元一次方程式應用問題(1)
一元一次方程式應用問題(2)
方程式應用問題(1)
方程式應用問題(2)
方程式應用問題(3)
方程式應用問題之根之解釋
二元聯立一次方程式(加減消去法)
二元聯立一次方程式(代入消去法)
二元聯立一次方程式(等置法又名比較消去法)
三元聯立一次方程式
二元聯立一次方程式應用問題(1)
二元聯立一次方程式應用問題(2)
多元方程式應用問題
一般一元一次方程式及根
一般二元一次方程式及根
不定不能之問題
文字方程式
因數分解(共通因數)
因數分解(平方及平方之差)
因數分解(二次三項式)
因數分解(立方及立方之和與差)
因數分解(特別三次式及四次式)
因數分解(雜題)(1)
因數分解(雜題)(2)
最高公因數(單項式及因數分解)
最低公倍數(單項式及因數分解)
多項式之最高公因數
多項式之最低公倍數
分數式及分數式之變形
分數式之約分
分數式之通分
分數式之加法
分數式之減法
分數加減問題
分數乘法
分數除法
繁分數問題
分數式之數值
一元分數方程式
多元分數方程式
分數方程式應用問題(1)
分數方程式應用問題(2)
分數方程式應用問題(3)
雜題

Language Chinese
Publication date 民國七年[1918]
Source
institution QS:P195,Q732353
(民國時期文獻 民國圖書)
館藏信息
InfoField
MG/O122/40
主題
InfoField
初等代數
中圖分類
InfoField
O122
載體形態
InfoField
128頁

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Public domain
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According to copyright laws of the People's Republic of China (with legal jurisdiction in the mainland only, excluding Hong Kong and Macao), amended November 11, 2020, Works of legal persons or organizations without legal personality, or service works, or audiovisual works, enter the public domain 50 years after they were first published, or if unpublished 50 years from creation. For photography works of natural persons whose copyright protection period expires before June 1, 2021 belong to the public domain. All other works of natural persons enter the public domain 50 years after the death of the creator.
According to copyright laws of Republic of China (currently with jurisdiction in Taiwan, Penghu, Kinmen, Matsu, etc.), all photographs and cinematographic works, and all works whose copyright holder is a juristic person, enter the public domain 50 years after they were first published, or if unpublished 50 years from creation, and all other applicable works enter the public domain 50 years after the death of the creator.

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current09:22, 24 April 2023Thumbnail for version as of 09:22, 24 April 2023756 × 475, 134 pages (1.45 MB)PencakeBot (talk | contribs)Upload 代數學要覽 (1/1) by 匡文濤編譯 (batch task; nlc:data_416,13jh008441,64489; 民國圖書-PD2022.4; 代數學要覽)

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