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cointegration的音标是[ˌkɔɪneɪˈteɪgrənsɪs],基本翻译为“整合,融合”。
速记技巧:cointegration由四个单词组成,其中integrate意为“整合”,加上前缀co-表示“一起”。
请注意,以上内容仅供参考,建议查阅英语词典以获取最准确的翻译。
cointegration的英文词源:
cointegration源自法语cointer,意为“混合,结合”。其词根integrate有“整合,一体化”的含义,因此cointegration意为“一体化,融合”。
变化形式:名词形式为cointegration。
相关单词:
1. integration:意为“一体化,整合”,是cointegration的同义词。这个词源于拉丁语integrare,意为“完整,完全”。
2. combination:意为“结合,组合”,与cointegration有相似的含义。这个词源于拉丁语compositum,意为“组合物”。
3. fusion:意为“融合,熔合”,常用于描述两个或多个事物之间的紧密结合。这个词源于拉丁语fuso,意为“熔化”。
4. amalgam:意为“混合物,合金”,常用于描述两种或多种物质的紧密结合。这个词源于阿拉伯语al-mamlaka,意为“混合的区域”。
5. cohabitation:意为“同居,共同生活”,描述两个或多个个体在同一住所内共同生活。这个词源于拉丁语co-habere,意为“共同拥有”。
6. entwinement:意为“交织,缠绕”,描述两个或多个事物紧密相连的状态。这个词源于拉丁语entwinere,意为“缠绕在一起”。
7. interweaving:意为“交织,交错”,描述两个或多个事物之间的紧密交错关系。这个词源于拉丁语inter-weave,意为“在中间编织”。
8. blend:意为“混合,融合”,常用于描述两种或多种物质或事物的混合状态。这个词源于英语blend的过去式形式。
9. merge:意为“合并,融入”,常用于描述一个事物与另一个事物融为一体。这个词源于英语merge的过去式形式。
10. cohabitee:意为“同居者”,描述正在进行同居关系的一对男女。这个词源于拉丁语co-habitare,意为“共同居住”。
常用短语:
1. integration by parts
2. partial integration
3. multiple integration
4. iterated integration
5. repeated integration
6. sequential integration
7. recursive integration
例句:
1. To perform integration by parts, we need to take the integral of a product of two functions.
2. Multiple integration is often used in the study of differential equations.
3. Iterated integration is a powerful tool for numerical analysis.
4. Repeated integration is a fundamental mathematical operation.
5. Sequential integration is a useful technique for solving problems involving a sequence of operations.
6. Recursive integration is a method for calculating indefinite integrals.
7. The process of integration can be tedious, but it is essential for mathematical analysis.
英文小作文:
Integration is a fundamental concept in mathematics that plays a crucial role in many areas of study. It refers to the process of combining or combining parts into a whole, and it can be applied in various contexts, from calculus to numerical analysis. Integration is used to approximate the value of a function over a certain interval by summing up the contributions of individual intervals. It can also be used to solve differential equations and to find the area under a curve. Integration is a powerful tool that can be used in combination with other mathematical techniques to solve complex problems effectively. The process of integration can be tedious and time-consuming, but it is essential for mathematical analysis and for developing a deeper understanding of mathematical concepts.
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