急求taylor swift的英文简介！！！！在线等
因为英语老师要上一节关于音乐明星的课我想介绍TAYLOR所以请给我一段话关于TAYLOR的英文不要在网页自动翻译的！！！！！！！！！尽量不要语法错误我要的是TAYLORS...
因为英语老师要上一节关于音乐明星的课
我想介绍TAYLOR
所以请给我一段话 关于TAYLOR的 英文
不要在网页自动翻译的！！！！！！！！！
尽量不要语法错误
我要的是TAYLOR SWIFT！！！！！女的！！美国歌手！~~~~~ 展开
我想介绍TAYLOR
所以请给我一段话 关于TAYLOR的 英文
不要在网页自动翻译的！！！！！！！！！
尽量不要语法错误
我要的是TAYLOR SWIFT！！！！！女的！！美国歌手！~~~~~ 展开
2个回答
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Taylor Swift was born to Andrea and Scott Swift on December 13, 1989 in Wyomissing, Pennsylvania and raised on a Christmas tree farm there. She always dreamed of becoming recognized for her ability to write and sing songs. On October 24, 2006, her debut self-titled album was released via Big Machine Records. Soon it went double platinum. October 18, 2007, Taylor released a Christmas album exclusively through Target. Her sophomore album, entitled Fearless was released on November 11, 2008 and continues to rise on the charts.
这是我在google上找到的.我还真不知道她是谁.呵呵
我知道你要的是她的简介.上面的是我从google上找到的.我直接去的一个TV.com的网站上找的.
http://www.tv.com/taylor-swift/person/532085/summary.html 这是出处.
http://www.google.com/search?hl=en&newwindow=1&q=taylor+swift+summary++&btnG=Search&aq=f&oq=&aqi=
这里更多.
这是我在google上找到的.我还真不知道她是谁.呵呵
我知道你要的是她的简介.上面的是我从google上找到的.我直接去的一个TV.com的网站上找的.
http://www.tv.com/taylor-swift/person/532085/summary.html 这是出处.
http://www.google.com/search?hl=en&newwindow=1&q=taylor+swift+summary++&btnG=Search&aq=f&oq=&aqi=
这里更多.
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Brook Taylor Brook Taylor
The early 18th century British school of Newton, one of the best representative of the British mathematician Taylor (Brook Taylor), on August 18, 1685 was born in Edmonton, Middlesex. After he moved to London in 1709, received Master of Laws. In 1712 he was elected as members of the Royal Society, and two years later received a doctorate of law. In the same year (ie 1714) as the Secretary of the Royal Society, four years after the dismissal of duties due to health reasons. In 1717, he Taylor's theorem to solve the numerical equations. Finally, in December 29, 1731 in London died.
Taylor's major works was published in 1715, "positive and anti-incremental approach" book in the form of a statement that he had been in July 1712 to his teacher Machin (mathematician, astronomer) first put forward the letter The famous theorem - Taylor's theorem: inner-v as an independent variable increments, and the number of streams. He assumes that changes in z uniformly with time, for the constant. A modern form of the formula that was: This formula is from Gregory - Newton interpolation formula evolved, and when x = 0 when they called a Maclaurin's theorem. 1772, Lagrange stressed the importance of this formula, but also called the fundamental theorem of differential calculus, but Taylor did not consider them to prove the convergence of series, thereby proved to be rigorous, this work until the nineteenth century and then the Cauchy completion of the twenties.
Taylor's theorem to create a finite difference theory, so that any single variable function can be expanded into power series; the same time, so that Taylor became the founder of the theory of finite difference. Taylor The book also discusses the calculus of the application on a range of physical problems, of which the lateral vibration of the string of results is particularly important. His equation is derived by solving the fundamental frequency formula, created to study the issue of precedent string vibration. In addition, the book also includes his other creative work in mathematics, such as the discussion of the singular solution of ordinary differential equations, curvature of the issue of research.
In 1715, he published another famous book "linear perspective" theory, but also published the second edition of "Principles of Linear Perspective" (1719). He started a very strict form of the linear perspective of the school system, one of the most prominent of the contribution is made and the use of "no shadow point" concept, which Photogrammetry Cartography of the development of an impact. In addition, there are philosophical posthumous essays, published in 1793.
The early 18th century British school of Newton, one of the best representative of the British mathematician Taylor (Brook Taylor), on August 18, 1685 was born in Edmonton, Middlesex. After he moved to London in 1709, received Master of Laws. In 1712 he was elected as members of the Royal Society, and two years later received a doctorate of law. In the same year (ie 1714) as the Secretary of the Royal Society, four years after the dismissal of duties due to health reasons. In 1717, he Taylor's theorem to solve the numerical equations. Finally, in December 29, 1731 in London died.
Taylor's major works was published in 1715, "positive and anti-incremental approach" book in the form of a statement that he had been in July 1712 to his teacher Machin (mathematician, astronomer) first put forward the letter The famous theorem - Taylor's theorem: inner-v as an independent variable increments, and the number of streams. He assumes that changes in z uniformly with time, for the constant. A modern form of the formula that was: This formula is from Gregory - Newton interpolation formula evolved, and when x = 0 when they called a Maclaurin's theorem. 1772, Lagrange stressed the importance of this formula, but also called the fundamental theorem of differential calculus, but Taylor did not consider them to prove the convergence of series, thereby proved to be rigorous, this work until the nineteenth century and then the Cauchy completion of the twenties.
Taylor's theorem to create a finite difference theory, so that any single variable function can be expanded into power series; the same time, so that Taylor became the founder of the theory of finite difference. Taylor The book also discusses the calculus of the application on a range of physical problems, of which the lateral vibration of the string of results is particularly important. His equation is derived by solving the fundamental frequency formula, created to study the issue of precedent string vibration. In addition, the book also includes his other creative work in mathematics, such as the discussion of the singular solution of ordinary differential equations, curvature of the issue of research.
In 1715, he published another famous book "linear perspective" theory, but also published the second edition of "Principles of Linear Perspective" (1719). He started a very strict form of the linear perspective of the school system, one of the most prominent of the contribution is made and the use of "no shadow point" concept, which Photogrammetry Cartography of the development of an impact. In addition, there are philosophical posthumous essays, published in 1793.
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