What is the second test in graduate school mathematics?Mathematics is an important subject in the postgraduate entrance examination, and for many science and engineering students, mathematics scores often determine whether they can get into their ideal school. As a category of mathematics in the postgraduate entrance examination, the content of mathematics II is different from other mathematics subjects.
Since I went ashore for the graduate school entrance examination, there have always been juniors and juniors who have consulted me about various issues, such as what is the second entrance examination for graduate school mathematicsToday, as a "person who has come over", I will officially share with you my experience on the road to graduate school.
1. The basic structure of Mathematics II for postgraduate entrance examination
Postgraduate Mathematics II mainly examines the knowledge of advanced mathematics and linear algebra, including:
1.Advanced Mathematics: including functions, limits, continuity, unary function calculus, ordinary differential equations, etc.
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2.Linear algebra: including determinants, matrices, vectors, systems of linear equations, eigenvalues, and eigenvectors.
2. The specific test content of Mathematics II for the postgraduate entrance examination
1.Function, Limit and Continuity.
Mathematics II mainly examines the concept, properties and applications of functions, as well as the definition and properties of the limits of sequences and functions, as well as the operation of limits, the continuity of functions and their applications.
2.Calculus of Unary Functions.
This part mainly examines the concept and properties of derivatives, the calculation methods and applications of derivatives, the concepts and applications of differentiation, and the concepts and calculation methods of indefinite and definite integrals. In addition, some basic concepts and simple solutions of differential equations may also be involved.
3.Ordinary differential equation.
Ordinary differential equations are an important part of Mathematics II, which mainly examines the solutions of first-order ordinary differential equations, the solutions of second-order ordinary differential equations, and the application of ordinary differential equations.
4.Determinants, matrices, and vectors.
This part mainly examines the calculation of determinants, the basic operation of matrices, the inverse of matrices, adjoint matrices and elementary transformations of matrices, as well as the linear representation of vectors and the linear correlation of vector groups.
5.Systems of linear equations with eigenvalues and eigenvectors.
Linear Equations mainly examines the solution of linear equations and their application in practical problems. The eigenvalues and eigenvectors mainly investigate the concepts and properties of eigenvalues and eigenvectors, as well as the calculation methods of eigenvalues and eigenvectors of matrices.
3. Examination requirements for Mathematics II
1.Understand and master the basic concepts and properties of functions, limits and continuities, master the calculation methods of sequence limits and function limits, and understand the concepts and classifications of continuity and discontinuity points of functions.
2.Understand and master the basic concepts and properties of unary function calculus, master the calculation methods and applications of derivatives, understand the concepts of differentiation and their applications, and master the calculation methods of indefinite and definite integrals.
3.Understand and master the basic concepts and properties of ordinary differential equations, master the solutions of first-order ordinary differential equations and second-order ordinary differential equations, and understand the application of ordinary differential equations.
4.Understand and master the basic concepts and properties of determinants, matrices and vectors, master the calculation methods of determinants, understand the concepts and applications of inverse and adjoint matrices and elementary transformations of matrices, and understand the linear representation of vectors and the linear correlation of vector groups.
5.Understand and master the basic concepts and properties of linear equations, eigenvalues and eigenvectors, master the solution methods of linear equations and their applications in practical problems, understand the concepts and properties of eigenvalues and eigenvectors, and master the calculation methods of eigenvalues and eigenvectors of matrices.
What is the second test for graduate school mathematics?The above is a little experience and experience that I have summed up on the road to graduate school, and I hope it can be helpful to the younger students who are preparing for the graduate school entrance examination. I hope you all have a smooth disembarkation!