查询词典 corresponding continued fraction
- 与 corresponding continued fraction 相关的网络解释 [注:此内容来源于网络,仅供参考]
-
continued subfile directory:连续子文件目录
连续主文件目录 continued master file directory | 连续子文件目录 continued subfile directory | 连续使用者档案目录 continued user file directory
-
improper fraction:假分数
分子比分母小的分数叫做真分数(proper fraction)分子大于或等于分母的分数叫做假分数(improper fraction)分子比分母小的分数叫做真分数(proper fraction)分子大于或等于分母的分数叫做假分数(improper fraction)分子比分母小的分数叫做真
-
proper fraction:真分数
分子比分母小的分数叫做真分数(proper fraction)分子大于或等于分母的分数叫做假分数(improper fraction)分子比分母小的分数叫做真分数(proper fraction)分子大于或等于分母的分数叫做假分数(improper fraction)分子比分母小的分数叫做
-
proper fraction","a number below the line of a fraction:真分数
"分母","denominator","a number above the line of a fraction... | "真分数","proper fraction","a number below the line of a fraction" | "假分数","improper fraction","the numerator less than the denominat...
-
associated legendre function:连带勒让德函数
连乘积|continued product | 连带勒让德函数|associated Legendre function | 连分式逼近|continued fraction approximation
-
continued equality:连等式
continuation method 连续法 | continued equality 连等式 | continued fraction 连分数
-
continued fraction:连分数
continuation 继续 | continued fraction 连分数 | continued operation 连续操作
-
recurring continued fraction:循环连分数
recurring chain fraction 循环连分数 | recurring continued fraction 循环连分数 | recurring series 循环级数
-
partial fraction:部分分式
所以输出结果就是抽象的表达式.同样, 把分式化成连分式(continued fraction)形式也可以降低求值所需的计算量.在某些场合下(比如求微分、积分时), 把分式化成部分分式(partial fraction)也就是几个最简分式的和式的形式也可以简化运算,
-
recurring chain fraction:循环连分数
recurrent sequence 递归序列 | recurring chain fraction 循环连分数 | recurring continued fraction 循环连分数
- 相关中文对照歌词
- To Be Continued
- Mathematics
- Great Depression
- Jeff Waz On The Beat Box
- Do We Belong
- Turnt Out
- She Is Gone
- We All Are One
- Batty Rider
- K9's Lament
- 推荐网络解释
-
Camphorwood:香樟
camphor oil 樟脑油 | camphorwood 香樟 | camp process 水泥保护木柱法
-
platinum resistance thermometer sensor:铂热电阻
plateau,平台;坪 | platinum resistance thermometer sensor,铂热电阻 | playback apparatus,回放仪
-
Scottish Enlightenment:苏格兰启蒙运动
亚当.斯密(1723-1790)是古典经济学派的领袖人物,他是苏格兰启蒙运动(Scottish Enlightenment)的重要人物,也是经济学的少数几个奠基人之一. 在>这本简明扼要的书中,他把历史学家和同时代的其他作者关于解释经济如何运行和如何发展的资料和观点进行了整合.