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Scalar and vectors (Mathematics)

Scalar and vectors (Mathematics)

Scalars and vectors in 2d and 3d
Last updated 12/2022
English

What you'll learn

  • introduction to scalar and vector Dot product
  • basic of vectors
  • Dot and cross product
  • Application of dot and cross product in problems

Course content

1 section6 lectures2h 18m total length
  • Vectors cross product36:33

    here vector in two dimension is discussed

  • V242:12
  • V316:36
  • V430:26
  • V57:36
  • V65:19

Requirements

  • Basic maths
  • Basic algebra
  • Laws relayed to real numbers

Description

  • Course Introduction: Scalars & Vectors Made Simple

    Welcome to this comprehensive course on Scalars and Vectors, designed for students starting from the basics and progressing to more advanced concepts.

    In this course, you will:

    • Learn the definitions of scalars and vectors

    • Understand their properties and basic operations

    • Master how to find the magnitude and unit vector

    • Explore operations like vector addition, subtraction, equal and zero vectors

    • Work with position vectors and learn to find the direction of vectors

    • Learn how to check if vectors are parallel, orthogonal (perpendicular), or equal

    • Understand laws like the Triangle Law, Parallelogram Law, Commutative and Associative Laws of Addition

    You’ll also study:

    • Dot and Cross Products and their differences

    • Their applications in daily life and physics

    • Vectors in 2D and 3D, including how to transition from two to three dimensions

    • The meaning of direction cosines and direction angles

    • How to find the angle between two vectors

    • Use dot and cross products to solve problems

    • Learn to check whether vectors are coplanar

    • Apply scalar triple products and find areas and volumes like those of parallelograms, parallelepipeds, and tetrahedrons

    Throughout the course, you’ll practice with plenty of worked examples, problem-solving techniques, and step-by-step methods for tackling typical exam-style questions.

    By the end, you’ll have a clear, practical understanding of vectors, their operations, and applications — ready to use in maths, physics, and engineering problems.

Who this course is for:

  • Students who first time start learning scalar and vectors
  • beginner of mathematics specially dealing with vector methods
  • Want to learn how to solve problems using vector method