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What are the contents of the second test of postgraduate mathematics?
The details are as follows:

Advanced Mathematics+Linear Algebra was tested in the second joint entrance examination of mathematics for postgraduate entrance examination, in which advanced mathematics was not tested except for Bernoulli equation in differential equation in Chapter 7. Linear algebra includes determinant, matrix and its operation, elementary transformation of matrix and its equation.

Two examination subjects of mathematics: advanced mathematics and linear algebra.

Advanced Mathematics: Tongji Sixth Edition, Chapter 7 of Advanced Mathematics, except Bernoulli Equation with *, no other numbers are tested; All "approximate" questions are not tested; The fourth chapter is the use of indefinite integral, without integral table.

Don't take chapter 8, spatial analytic geometry and vector algebra; Chapter 9, section 5, the case of not taking the equation test; Until the tenth chapter, the application of double integral and multiple integral, the latter will not be tested.

Linear Algebra: The textbook of mathematics is Tongji 5th Edition Linear Algebra, chapter 1-5: determinant, matrix and its operation, elementary transformation of matrix and its equation, linear correlation of vector group, similar matrix and quadratic form.

Textile science and engineering, light industry technology and engineering, agricultural engineering, forestry engineering, food science and engineering, and other two disciplines majors and first-class disciplines all took the second math exam.

Introduction to examination requirements:

1. Understand the concept of function and master the expression of function, and you will establish the functional relationship of application problems.

2. Understand the boundedness, monotonicity, periodicity and parity of functions.

3. Understand the concepts of compound function and piecewise function, and the concepts of inverse function and implicit function.

4. Grasp the nature and graphics of basic elementary functions and understand the concept of elementary functions.

5. Understand the concept of limit, the concept of left and right limit of function and the relationship between the existence of function limit and left and right limit.

6. Master the nature of limit and four algorithms.

7. Master two criteria for the existence of limit, and use them to find the limit, and master the method of using two important limits to find the limit.

8. Understand the concepts of infinitesimal and infinitesimal, master the comparison method of infinitesimal, and find the limit with equivalent infinitesimal.