Bachelor of Arts in Mathematics - Applied Mathematics
内华达大学雷诺分校
QS排名:
国际学生入学条件
To be admitted to an undergraduate degree program as a regular freshman student, you must be a graduate from an approved or accredited high school (GED certificate may not be used for admission) and satisfy the below requirements:
You must have a 3.0 weighted GPA in the academic core courses in order to be admitted to the University of Nevada, Reno. The academic courses include: English, math, social sciences and natural sciences. A weighted GPA takes into account the extra difficulty of honors, AP or IB classes.
You must submit your final, official high school transcripts to support your application for admission.
SAT/ACT scores: We do not require SAT or ACT scores for admission or scholarship consideration
IELTS (must be academic version) with a score of 6.0 plus
TOEFL score 61 plus
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雅思考试总分
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- 雅思总分:6
- 托福网考总分:61
- 托福笔试总分:160
- 其他语言考试:Duolingo- 95
课程简介
The department offers courses leading to the degrees of bachelor of arts with a major in mathematics. The bachelor's degrees have specializations in applied mathematics, discrete mathematics/operations research, statistics, or general mathematics study. The Bachelor of arts degree provides a traditional liberal arts experience through a balanced course of study in the arts, humanities, foreign language, social and natural sciences. Students planning to major in mathematics are encouraged to consult an advisor from the Mathematics and Statistics Department to design a program of study in mathematics or statistics.<br>Students will be able to:<br>demonstrate problem solving and modeling, which includes appreciating the connections between applications and theory. This means translating a real world problem into an abstract model, applying mathematical/stochastic tools to solve the problem, and then translating the solution back to real world terms.<br>demonstrate knowledge of the nature of mathematical proofs. Learning how to make rigorous mathematical arguments.<br>demonstrate computer literacy by using technology to solve problems and make conjectures.
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