NCERT Solutions for Class 12 Maths Exercise 10.1 Basis of Vectors

NCERT Solutions for Class 12 Maths Exercise 10.1: The exercise Basics of Vectors from the chapter Vector Algebra covers some of the important concepts of Mathematics. To ace the NCERT Class 12 exams, students should focus on practising the in-text questions in the NCERT textbooks. Embibe’s solutions for vector algebra exercise 10.1 are given in students’ friendly language and are as per the most recent CBSE guidelines.

In Embibe’s Math textbooks, top academic experts worldwide explain all the important topics. Students who want to do well in their upcoming exams should use Embibe’s learning platform to get great results. Embibe explains every concept in every chapter, making learning more interactive. Continue reading to learn more and access all of the necessary NCERT Class 12 Solutions.

NCERT Solutions for Class 12 Maths Exercise 10.1: Important Topics

Students can effectively prepare for CBSE Class 12 exams by studying and practising all questions provided in NCERT textbooks. To score top marks, students can begin studying from Embibe’s NCERT Solutions for Class 12 Maths Chapter 10 Ex 10.1. For students to get more practice, we have provided the NCERT solutions for Vector Algebra Exercise 10.1 Class 12 Maths.

Embibe’s NCERT Solutions are designed in such a way that it helps students to memorise the concepts for a longer time and implement those concepts effectively in exams. For your convenience, we have provided a list of topics covered in the NCERT Solutions for Vector Algebra chapter below:

S.No	Topics
1	Basics of Vectors
2	Addition of Vectors
3	Multiplication of a Vector by a Scalar
4	Product of Vectors

NCERT Solutions for Class 12 Maths Exercise 10.1: Points to Remember

Below we have provided some of the important points to remember for NCERT Solutions for Class 12 Maths Exercise 10.1 to ace the exams:

A vector is an informal term for some quantities that cannot be expressed by a single number or elements of some vector spaces.
In mathematics, many vector spaces are considered, including extension fields, polynomial rings, algebras, and function spaces.
The vector’s magnitude is the distance between the two points, and its direction is the direction of displacement from A to B.
Vector addition and scalar multiplication must meet certain requirements known as vector axioms.
The characterised of Vector spaces are by their dimension, which roughly corresponds to the number of independent directions in the space.
In Vector algebra, added is allowed with other vectors.
Many real-number algebraic operations, such as addition, subtraction, multiplication, and negation, have vector analogues.