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Class 12 Maths Formulas

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About Course

Inverse Trigonometry formulas : principal values LPInverinv DXini.Learning math formulas for class 12 can be made easier with some effective strategies. Here are some tips to help you:

  1. Understand Concepts: Before memorizing, make sure you understand the underlying concepts. This will help you remember formulas better.
  2. Practice Regularly: Solve a variety of problems that use the formulas. Regular practice reinforces memory and helps you see how formulas are applied.
  3. Create a Formula Sheet: Write down all the formulas in a dedicated notebook. Organizing them by topic can help you study more efficiently.
  4. Use Mnemonics: Create memory aids or acronyms to help remember complex formulas.
  5. Visual Aids: Draw diagrams or charts to visualize the formulas and their applications.
  6. Flashcards: Make flashcards with the formula on one side and an example problem on the other. Review them regularly.
  7. Group Study: Studying with peers can provide different perspectives and techniques for remembering formulas.
  8. Teach Others: Explaining formulas to someone else can reinforce your understanding and memory.
  9. Use Online Resources: Websites and videos can provide additional explanations and examples that can help clarify the formulas.
  10. Stay Consistent: Set aside regular study time for math to gradually build your understanding and retention of formulas.

By combining these strategies, you’ll find it easier to learn and remember the math formulas you need for class 12!

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What Will You Learn?

  • Class 12 math typically includes several important chapters. Here’s a general overview of the common chapters you might encounter:
  • Relations and Functions: Concepts of relations, types of functions, and their graphs.
  • Inverse Trigonometric Functions: Properties and graphs of inverse trigonometric functions.
  • Matrices and Determinants: Operations with matrices, determinants, and their applications in solving linear equations.
  • Continuity and Differentiability: Concepts of continuity, differentiability, and applications of derivatives.
  • Applications of Derivatives: Tangents and normals, increasing and decreasing functions, and optimization problems.
  • Integrals: Indefinite and definite integrals, and their applications.
  • Applications of Integrals: Finding areas under curves and the application of integrals in real-world problems.
  • Differential Equations: Introduction to differential equations and methods to solve them.
  • Vector Algebra: Operations with vectors, scalar and vector products, and their applications.
  • Three-Dimensional Geometry: Coordinate systems, lines, and planes in three-dimensional space.
  • Probability: Concepts of probability, conditional probability, and distributions.
  • Statistics: Measures of dispersion, probability distributions, and their applications.
  • To study effectively, focus on understanding the core concepts, practice problems regularly, and refer to textbooks and resources that explain the material in depth. If you need help with a specific chapter or topic, feel free to ask!

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6 years ago
Great clarity in explanations and thoroughly enjoyed the course. I had been working out for quite a while, but a few little things we might miss out from a diet perspective are covered well in detail here.
Especially loved how you structured the entire focus area of dieting into most important ones to lesser ones.