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What do junior college students take in mathematics?
The scope of mathematics examination for junior college students is: function, limit and continuity; Derivative and differential; Mean value theorem and derivative application; The original function and concept of indefinite integral, method of substitution of indefinite integral, partial integral of indefinite integral; Definite integral and its application: differential equation; Spatial analytic geometric vector algebra; Differential calculus of multivariate functions; Multivariate function integral calculus; Infinite series.

Senior one includes: advanced mathematics, linear algebra, probability statistics; Advanced mathematics accounts for 60%, linear algebra accounts for 20% and probability theory accounts for 20%.

Senior two includes: advanced mathematics and linear algebra; Do not test infinite series, line and surface integral, probability statistics.

College students' advanced mathematics is different from the final exam questions and other exams in colleges and universities, that is to say, each question only takes one knowledge point, which is not comprehensive and has a large number of questions, but the questions are simple. As long as you learn a knowledge point, you can guarantee to do a problem.

All test sites of undergraduate mathematics are divided into 8 modules:

Module 1: Function, Limit and Continuity. It includes four contents: (1) the main research object of high numbers-function (2) research tools-limit (3) infinitesimal, infinitesimal (4) continuity of functions.

The second module: differential calculus of unary function. Important contents: (1) Derivation and differentiation (2) Differential mean value theorem and L'H?pital's law (3) Derivation of unary function (4) Monotonicity and extremum of function.

The third module: Integral is divided into definite integral and indefinite integral. Methods for solving indefinite integral or definite integral: (1) direct method (2) distributed integral method (3) method of substitution.

The fourth module: ordinary differential equations are divided into first-order differential equations, higher-order differential equations and second-order linear differential equations; There are many tests for first-order differential equations.

Module 5: Vector Algebra, Spatial Analytic Geometry. The transition chapter lays the foundation for the later study of binary function calculus.