Best method to solve numericals for NEET with Tricks 🔥‼️

Summary

This video script is aimed at students struggling with numerical problem-solving, particularly those who find it challenging to solve problems on their own compared to when a teacher does it. The speaker, an MBBS student from VMMC & Safdarjung Hospital, Delhi, offers a basic approach to tackling any numerical problem and then delves into elimination techniques and various tricks to simplify the process. The script also suggests resources for practice, emphasizes the importance of understanding concepts, and provides tips for improving calculation speed and remembering formulas. The goal is to make numerical problem-solving more manageable and less worrisome for viewers.

Takeaways

• 📚 The video is aimed at students, particularly those studying for competitive exams, who find solving numerical problems time-consuming and difficult.
• 🔑 The presenter introduces a basic approach to solving any numerical problem, emphasizing the importance of understanding the question and organizing thoughts before attempting to solve it.
• 🧠 The video suggests that students should have a pre-planned approach to tackle questions, which will train their minds to think systematically.
• 📈 The presenter explains that after understanding the basics, students should learn elimination techniques and various tricks to simplify problem-solving.
• 📝 The importance of practicing with previous years' question papers is highlighted, as they are a good source for practicing numerical problems.
• ⏱️ The video mentions that initially, it might take more time to solve problems using new techniques, but with practice, the process will become faster and more intuitive.
• 📉 The presenter advises on how to deal with calculation-heavy steps in numerical problems, suggesting that practice is key to improving calculation speed and accuracy.
• 🔍 Tips are given on how to find new tricks and techniques, encouraging students to discover them while solving problems and learning from their experiences.
• 📘 A recommendation is made to use a specific book with 19 years of previous papers for practice, which is said to be comprehensive and up-to-date.
• 🔑 The video touches on common mistakes, such as forgetting formulas, and suggests making short notes or a cheat sheet of formulas for quick revision.
• 🎯 Lastly, the presenter shares some common tricks found in numerical problems, like using the concept of equivalent capacitance and dimensional analysis, to give students a head start in solving them.

Q & A

What is the main purpose of the video script?

The main purpose of the video script is to help students improve their numerical problem-solving skills by providing a basic approach, elimination techniques, and various tricks to make the process easier and less time-consuming.

What is the first step suggested in the basic approach for solving numerical problems?

The first step in the basic approach is to read the question carefully and understand what is being asked, and then apply the relevant formula or concept that has been taught.

How does the script suggest organizing one's thought process when solving numerical problems?

The script suggests organizing one's thought process by first understanding the question, then analyzing what has been asked and what information has been provided, and finally applying the appropriate formula and performing the calculation.

What is the importance of practicing numerical problems from the provided source in the script?

Practicing numerical problems from the provided source is important because it includes updated papers from 2006 to 2024, offering a comprehensive set of questions that cover a wide range of topics and help in understanding various concepts and formulas.

What is the significance of understanding the chapter and topic of a numerical question before attempting to solve it?

Understanding the chapter and topic is significant because it helps in identifying the relevant concepts and formulas needed to solve the problem, thus making the problem-solving process more efficient and accurate.

How does the script address the issue of students taking more time to solve problems compared to their teachers?

The script acknowledges that students may initially take more time to solve problems due to unfamiliarity with the approach. However, with consistent practice and application of the learned techniques, students' minds will become accustomed to the process, reducing the time taken to solve problems.

What is the script's advice on how to improve calculation speed during numerical problem-solving?

The script advises practicing different types of numerical problems repeatedly to train the mind. It also suggests strengthening basic math skills, especially those that are differentiable, to improve calculation speed.

Why is it recommended to make short notes of formulas at the end of each chapter according to the script?

Making short notes of formulas at the end of each chapter is recommended to simplify the revision process and to ensure that formulas are easily remembered and applied when solving problems.

What is the script's suggestion for finding new tricks or techniques for solving numerical problems?

The script suggests that new tricks or techniques can be discovered during the process of solving calculations and problems. It encourages students to be observant and creative in their approach to find more efficient ways to solve problems.

How does the script use the example of equivalent capacitance to illustrate the problem-solving approach?

The script uses the example of equivalent capacitance to demonstrate the step-by-step approach, from reading and understanding the question, identifying the relevant chapter and topic, applying the correct formula, and performing the calculation to arrive at the answer.

What is the significance of dimensional analysis in the context of the problems discussed in the script?

Dimensional analysis is significant as it helps in verifying the correctness of the answer by ensuring that the units on both sides of the equation are consistent, which is a common requirement in physics and engineering problems.