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What books will be tested in the new curriculum reform senior high school mathematics exam?
1, a compulsory course for senior high school mathematics 1, which is the abbreviation of the standard experimental textbook for senior high school mathematics 1 A version) is a book published by People's Education Publishing House in 2007. The author is a research institute of subject materials and a research and development center of middle school mathematics curriculum materials. This book is the first teaching aid in high school mathematics learning stage.

2. A 2 version of compulsory mathematics in senior high school is a book published by People's Education Publishing House in September 2007, written by Wang Shenhuai. The main content of this book is to understand spatial graphics and cultivate and develop spatial imagination through the overall grasp of spatial geometry.

3. "Compulsory Mathematics for Senior High School 3" is the third volume of the compulsory mathematics series for senior high school in the new curriculum standard, which is divided into two versions, A and B, and published by People's Education Publishing House. The main content of this book is to explain and summarize the knowledge of algorithms, statistics and probability.

4. Compulsory Mathematics for Senior High School 4 is the fourth volume in the series of books, new curriculum standard textbooks and compulsory textbooks published by People's Education Publishing House in 2007. The compulsory mathematics textbook for ordinary senior high school curriculum standard is version 4 A.

5. Compulsory Mathematics for Senior High School is a book published by People's Education Publishing House in 2006. This textbook includes three chapters, namely "Solving Triangle", "Sequence" and "Inequality".

2 How to learn high school mathematics in the new college entrance examination

1, grasp the key content to learn mathematics

The main content of high school mathematics is the most important part to support the whole mathematics, and it is also the content that must be mastered when entering the university. These contents are the key exams that must be taken every year.

For example, about functions (including trigonometric functions), plane vectors, straight lines and conic curves, line-plane relations, series, probabilities and derivatives. We should take them as the top priority of review, implement them one by one, and introduce other knowledge points through reviewing these topics.