The most important thing is to look at your own efforts, adaptability to exams and psychological quality. As long as you don't take your time in the examination room, you won't get bad grades in every question you can do seriously.
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For example, for a series problem, the first problem is basically to find the general formula (remember several commonly used methods to find the general formula), and the second problem is to find the sum of the first n terms (usually to eliminate the split term or subtract the dislocation term) or to prove the series (including inequality proof).
This way, when you do the problem, you will know most of the content. Only the questions that conform to the summarized framework routine can be brushed directly, and the time spent is used for calculation and writing. If you can do this, 120 is a cinch.
In fact, it is not difficult to get 120 points, as long as you distribute the lost points of various types of questions. Teacher Zhao suggested that there are at most three mistakes in choosing to fill in the blanks, which can be achieved through training, because most questions are fixed.
Generally speaking, there are set problem (called "simple scoring"), vector problem (scoring), necessary and sufficient condition problem (scoring), complex problem (scoring) and solid geometry problem (scoring after training).
Some provinces also have linear programming problems (which are also given points after training). When you sum up the strategy for the purpose of the question, the answer becomes very simple.
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