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3 Days Timetable: Vectors | Study Plan for JEE PDF Download

Let's explore the Physics chapter called "Vectors" and understand its importance for the JEE exam. By studying the past years' JEE questions spanning from 2016 to 2023, we can see that this chapter is crucial for success in the JEE exam. Understanding the concepts in this chapter is vital. JEE Exam.

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The study plan for this chapter offers you a schedule to manage your time effectively for learning and practicing the chapter thoroughly. By following this plan diligently, you'll be well-prepared to tackle even the most challenging questions asked in JEE related to each chapter. EduRev makes your preparation easier and saves you time by providing comprehensive resources for each topic, including chapter notes, videos, and tests. To access these valuable resources, simply click here.

Topics to Cover

Before jumping into the study plan, let's go through the topics we have to cover in this chapter:

Study Plan


For this study plan, we will adopt a 3-day strategy according to the number of topics and one extra day for Revision only. Remember not to add any extra day after Revision. Try to cover all the topics mentioned above under the chapter.

Day 1: Vector & Scalar Quantities, Dot Product of Vectors

  • Start by reading the chapter notes on Vector & Scalar Quantities available on EduRev.
  • Watch video tutorials on Dot Product of Vectors for a deeper understanding.
  • Solve practice problems from DC Pandey, HC Verma, and Irodov on these topics.
  • Take a chapter-wise test on these topics.

Study Tips: To remember the properties and applications of dot products, create flashcards and use EduRev's resources, like HC Verma & Irodov Solutions.

Day 2: Addition & Subtraction of Vectors (Triangular & Parallelogram Laws) - Graphical Method

  • Go through the chapter notes on Addition & Subtraction of Vectors using the graphical method, available on EduRev.
  • Watch video tutorials to understand the graphical representations.
  • Solve practice problems from DC Pandey, HC Verma, and Irodov on these topics.
  • Practice questions from the NCERT Exercise.
  • Take a chapter-wise test specifically focused on these topics.

Study Tips: Use EduRev's resources to visualize vector addition and subtraction. The platform provides graphical explanations that make it easier to grasp.

Day 3: Vector Product of Two Vectors

  • Read the chapter notes on Vector Product of Two Vectors available on EduRev.
  • Watch video tutorials to understand the concept thoroughly.
  • Solve practice problems from DC Pandey, HC Verma, and Irodov on this topic.
  • Take a chapter-wise test specifically focused on this topic.

Study Tips: Use EduRev's resources to understand the geometrical interpretation and applications of vector products.

Revision

  • Review all the topics covered over the past three days.
  • Use the EduRev platform's resources to revisit concepts, including videos and HC Verma & Irodov Solutions.
  • Solve a few additional practice problems from each topic for reinforcement.

By following this study plan and utilizing the resources on EduRev, you will be well-prepared to excel in the "Vectors" chapter for JEE Physics. 

Here are all the links organized into categories at the end of the study plan:
Study Resources:

Practice Materials:

Additional Resources:

By following this study plan and utilizing the resources on EduRev, you will be well-prepared to excel in the "Vectors" chapter for JEE Physics. 

Good luck with your preparation!

The document 3 Days Timetable: Vectors | Study Plan for JEE is a part of the JEE Course Study Plan for JEE.
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FAQs on 3 Days Timetable: Vectors - Study Plan for JEE

1. What is the difference between vector and scalar quantities?
Ans. A vector quantity has both magnitude and direction, while a scalar quantity only has magnitude. For example, velocity is a vector quantity as it includes both speed and direction, whereas speed is a scalar quantity.
2. How is the dot product of vectors calculated?
Ans. The dot product of two vectors is calculated by multiplying their magnitudes and the cosine of the angle between them. Mathematically, it can be expressed as: A · B = |A| |B| cosθ, where A and B are the vectors, |A| and |B| are their magnitudes, and θ is the angle between them.
3. What are the graphical methods for adding and subtracting vectors?
Ans. The graphical methods for adding vectors are the triangular law and the parallelogram law. In the triangular law, the vectors are placed head to tail, and the resultant vector is drawn from the tail of the first vector to the head of the last vector. In the parallelogram law, the vectors are placed tail to tail, and the resultant vector is drawn from the tails of the two vectors.
4. How is the vector product of two vectors calculated?
Ans. The vector product (also known as the cross product) of two vectors is calculated by multiplying their magnitudes, the sine of the angle between them, and a unit vector perpendicular to the plane containing the two vectors. Mathematically, it can be expressed as: A x B = |A| |B| sinθ n, where A and B are the vectors, |A| and |B| are their magnitudes, θ is the angle between them, and n is the unit vector perpendicular to the plane.
5. What are some frequently asked questions about vectors in the JEE exam?
Ans. 1. How can I determine the direction of the resultant vector in a graphical method? - The direction of the resultant vector can be determined by drawing a line from the tail of the first vector to the head of the last vector. 2. Can the dot product of two vectors be negative? - Yes, the dot product of two vectors can be negative if the angle between them is greater than 90 degrees. 3. Is the vector product commutative? - No, the vector product is not commutative. A x B is not equal to B x A. 4. How can I calculate the magnitude of the resultant vector in a graphical method? - The magnitude of the resultant vector can be calculated using the Pythagorean theorem, where the squares of the magnitudes of the vectors are added and then square-rooted. 5. Can the dot product of two vectors be zero? - Yes, the dot product of two vectors can be zero if the angle between them is 90 degrees.
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