If you’re taking the Class 11 test and want to know how to get a score of 90 or above in Maths, you’ve come to the perfect place. Mathematics necessitates a deep understanding of both the theories and the application of formulas. Math is feared by the majority of students since it contains a huge number of formulae and logical techniques. However, by understanding the underlying theories and putting them into practice, you can do well in Class 11 Maths.
Observe the following ideas to learn how to prepare for the class 11 math test.:
Keep the following points in mind while you are preparing for Class 11 Mathematics:
Tips for the Last Minute
Systematic Preparation – Make a to-do list that includes all of the subjects, as well as their topics and chapters, and split your time according to the criteria. First and foremost, start with areas that you are familiar with. This will give you the confidence you need to tackle the more tough challenges. The subject checklist, as well as the categorization of the subjects into chapters, will help you focus while also allowing you to track your progress. Make it a point to solve a lot of exam-style problems while you focus on themes. After you’ve completed the strong chapters, you should focus on the weaker ones.
Observe and take notes – You’ve already won half the battle if you study regularly and finish the CBSE Maths Syllabus for class 11 in the allotted period. Complete every project, assignment, and practical on the day it is assigned to ensure that it is completed and dusted. Begin with the chapters that you find easiest, then work your way up to the issues that you believe are the most challenging. Once you’ve mastered the fundamentals, all of these seemingly challenging chapters will become simpler and easier to comprehend.
Solve Question Papers and Sample Papers from Previous Years – It is a good idea to practise with the previous year’s question papers after the entire syllabus has been covered. Keep your checklist up to date with updates to keep track of your progress. Students will be able to have a good concept of the final exam by properly solving sample papers and previous year’s question papers. You will have a good sense of the pattern of the question paper as well as the grading scheme if you solve prior year’s question papers.
Read Your Question Paper — Before even beginning to tackle your Maths paper in the final exam, make sure you thoroughly go over your entire question paper to identify and choose all of the problems that you can confidently attempt. Solve the problems about which you are absolutely certain first, so you may devote more attention to the remaining questions. Make sure you go through all of the questions that have a lot of weight. It should be your top goal to answer these questions completely and without skipping any steps.
Chapter Name | Important topics to focus |
Sets | Concept of Subset, Superset and Power SetUnion and Intersection of Set |
Relations and Functions | Cartesian Product of SetsConcept of RelationsReal-Valued Functions |
Trigonometric Functions | Signs of Trigonometric FunctionsTrigonometric Functions and their GraphsTrigonometric IdentitiesTrigonometric Equations |
Principle of Mathematical Induction | |
Complex Numbers and Quadratic Equations | Modulus and Conjugate of a Complex NumberPolar Representation of Complex numbers |
Binomial Theorem | General and Middle Term of a Binomial Expansion |
Permutations and Combinations | Permutations when objects are distinctPermutations when objects are not distinctProblems on Combination |
Linear Inequalities | Linear Equations in one variableProblems on a system of linear equations in two variable |
Sequences and Series | Sum of n terms of an Arithmetic progressionProperties of Arithmetic Progressions and Arithmetic MeanGeometric Progressions(Sum of n terms of GP) nth term |
Straight Lines | Point Slope and 2 Point form of straight lineSlope Intercept form of straight lineThe angle between 2 linesIntercept form of straight linesDistance of a point from a line and distance between 2 parallel linesThe normal form of straight lines |
Conic Sections | ParabolaHyperbolaEllipseCircle |
Introduction to 3-D Geometry | Distance between 2 points in 3-D SpaceSection formula |
Limits and Derivatives | Limit of a Polynomial and a Rational functionLimit of a trigonometric functionDerivative of a functionDerivative of Trigonometric and Polynomial Functions |
Mathematical Reasoning | ImplicationsNegation of statementValidity of “If and only if” and ‘If-then’ statementsValidation of a statement by the method of contradiction |
Statistics | Mean deviation for CFD(Continuous Frequency Distribution)Variance and standard deviation of CFD(continuous frequency distribution) |
Probability | Finding probability using a complement of a known eventProbability of an eventAlgebra of events and mutually exclusive and exhaustive events |
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