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XII MATHS 2marks, 3 marks ,5 marks expected questions for CBSE examination

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EXPECTED QUESTIONS  XII MATHEMATICS  2 Marks  : Q.no. 21 --  Inverse trigonometric functions (OR) Relations and functions                  Q.no. 22 – Rate of change / Increasing and decreasing functions/Maxima and minima                  Q.no. 23 –Unit vector / Scalar product / Vector product / Projection / Direction ratios and                    direction cosines (OR) Vector and cartesianequations of a line / angle between two lines                  Q.no. 24 – Derivative / second order derivative / parametric forms / logarithmic                    differentiation / continuity / Integration                  Q.no. 25 –Anyone question from vector algebra / Three dimensional geometry 3 Marks:  Q.no. 26 –Integration by parts / Partial fractions / Using formulas to find integration                  Q.no. 27 –probability distribution / Total theorem on probability / Conditional probability /                    Independent events                   Q.no. 28 – Definite integrals (OR

linear programming problem notes and assignment of XII Maths

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                                               XII MATHS ASSIGNMENT   Chapter- Linear Programming   12.1.1 An Optimisation Problem - A problem which seeks to maximise or minimise a function is called an optimisation problem. An optimisation problem may involve maximisation of profit, production etc or minimisation of cost, from available resources etc.  12.1.2 A Linnear Programming Problem (LPP) -  A linear programming problem deals with the optimisation (maximisation/ minimisation) of a linear function of two variables (say x and y) known as objective function subject to the conditions that the variables are non-negative and satisfy a set of linear inequalities (called linear constraints). A linear programming problem is a special type of optimisation problem.   12.1.3 Objective Function  - Linear function Z = ax + by, where a and b are constants, which has to be maximised or minimised is called a linear objective function.  12.1.4 Decision Variables In the objective func

Strategies to Excel in the XI Mathematics Annual Examination and Sample papers for revision

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The XI Mathematics annual examination is an important milestone for students studying in the science stream. It requires a thorough understanding of various mathematical concepts and problem-solving skills. To excel in this examination, students need to follow a structured study plan, practice regularly, and stay focused on mastering the key topics. In this guide, we will discuss some effective strategies that all students can follow to prepare for the XI Mathematics annual examination and achieve success. By incorporating these strategies into your study routine, you can enhance your confidence, improve your performance, and ace the Mathematics exam. Here is a general strategy that all students can follow to prepare for the XI Mathematics annual examination: 1. Understand the Syllabus: Start by thoroughly understanding the syllabus and exam pattern. Know the weightage of each chapter or topic to prioritize your study accordingly. 2. Create a Study Schedule: Plan your study