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数学理学学士

Bachelor of Science in Mathematics

伦斯勒理工学院

Rensselaer Polytechnic Institute

US美国

  • 学历文凭

    学历文凭

    Bachelor Degree

  • 专业院系

    专业院系

    Mathematical Sciences

  • 开学时间

    开学时间

  • 课程时长

    课程时长

  • 课程学费

    课程学费

    汇率提示

国际学生入学条件

Official copies of all academic transcripts from secondary schools, with English translations.

Test of English as a Foreign Language (TOEFL) : Rensselaer expects a minimum TOEFL score of at least 88 iBT or 570 PBT
International English Language Testing System (IELTS) : Rensselaer expects a band score of at least 7.0
Duolingo English Test (DET): Rensselaer expects a minimum score of 115
Pearson's Test of English (PTE): a PTE score of at least 59 is expected
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  • 雅思总分:7
  • 托福网考总分:88
  • 托福笔试总分:570
  • 其他语言考试:Duolingo English Test (DET): Rensselaer expects a minimum score of 115<br>Pearson's Test of English (PTE): a PTE score of at least 59 is expected

CRICOS代码:
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课程简介

在Rensselaer,我们的目标是提供数学教育,既作为一门学科,又作为一门学科来帮助其他社会科学领域的发展。该课程提供了数学理学学士学位,其中包括四个基本步骤:旨在帮助学生构建反映他们的兴趣和职业目标的课程。最高要求是新的要求,可以在课程中提供更高的灵活性,并且适用于2016年秋季或更晚入学的学生。(在2016年秋季之前进入计划的学生,可以在进入计划时遵循先前的要求,或者可以选择切换到新的课程要求。)使用数学和数学基本元素的技能造型。具有编写数学证明的能力以及对数学分析的严格和逻辑结构的欣赏。分析和应用
At Rensselaer our aim is to provide an education in mathematics, both as a subject in itself and as a discipline to aid in the development of other social and scientific fields.The curriculum leading to a Bachelor of Science in Mathematics features four capstones that have been designed to aid students in constructing programs which reflect their interests and career objectives. The capstone requirements are new and provide a higher level of flexibility in the curriculum, and they apply for students entering in the Fall, 2016, or later. (Students that entered the program prior to the Fall, 2016, may follow the previous requirements in place when they entered the program, or they may opt to switch to the new curriculum requirements.)Skills in the use of basic elements of mathematics and mathematical modeling. An ability to write mathematical proofs and an appreciation of the rigorous and logical structure of mathematical analysis. An ability to analyze and apply concepts from linear algebra to a diverse set of problems. An ability to learn advanced mathematical concepts and their applications.
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