Solved MCQ on Graph Theory | Vector Space of Graph | Matrix Representation of Graph

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Solved MCQ on Graph Theory | Vector Space of Graph | Matrix Representation of Graph | BSc Math Exam

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3 жыл бұрын

In this video lecture, Theory concepts and solved Multiple Choice Questions (MCQ) on Graph theory are explained in HINDI. Very helpful for final year students of BSc Mathematics Sant Gadge Baba Amravati University (SGBAU), Amravati and RTMNU, Nagpur, Gondwana University, GU MCQ type Exam.
BSc Semester-VI
Graph theory
Sgbau, Amravati University Summer 2021 Exam
For directly watching Particular Topic, click on following topic wise timing:
Timestamps:🕙
[00:40] :- Vector space of Graph
[03:28] :- Matrices of Graph
[08:46] :- MCQ on unit-4 and Unit-5
Solved MCQ on following units:
Unit-4 : Vector Space of Graph
Vector space associated with a graph, circuit subspace and cut set subspaces, Orthogonal vectors and Orthogonal spaces, Intersection and join of Circuit subspace and Cut set Subspace, orthogonal complements
Unit-5: Matrix Presentation of Graph
Incidence matrix A(G), Submatrix of A(G), reduced incidence matrix, Circuit matrix B(G), Fundamental circuit matrix, Rank and dimension of incidence matrix, circuit matrix and Cut set Matrix. Relation between fundamentals matrices, Path matrix, adjacency matrix.
Previous Video lecture on MCQ of Graph theory (Unit-1,2,3):
• Solved MCQ on Graph Th...
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Keywords:-
Important MCQ on Graph theory BSc final year
MCQ of BSc Mathematics Semester-VI
MCQ of Graph Theory, MCQ on Vector Space of Graph
MCQ of BSc Final year Mathematics
MCQ for SGBAU Mathematics Exam
Solved MCQ of BSc Mathematics Semester-6
Solved MCQ of BSc Mathematics Semester-VI
Solved MCQ of BSc Final year Mathematics
Solved MCQ for SGBAU Mathematics Exam
Solved MCQ for RTMNU Mathematics Exam
Solved MCQ for SGBAU, Amravati Exam
Solved MCQ for RTMNU, Nagpur Exam
Solved MCQ for SPPU, Pune Exam
Solved MCQ for Amravati University Exam
Solved MCQ for Gondwana University Exam

Пікірлер: 12

@AkshayJenekar 3 жыл бұрын

Mock test on Graph Theory: forms.gle/3qpvDNbpeW3JeKr17

@saritadas8644 2 жыл бұрын

Sir agaar video itne ache content se upload kar rahe ho to topic wise cover karo na students ki jyada expectations aa jati he apke upar

@AkshayJenekar 2 жыл бұрын

Okay. Thank you for your feedback. Will proceed accordingly in future video lectures.

@learnandimpliment2.092 3 жыл бұрын

thank you sir for giving all these unit wise MCQ and answer

@AkshayJenekar 3 жыл бұрын

All the best for your Exams 👍

@learnandimpliment2.092 3 жыл бұрын

@Akshay Jenekar thank you, sir

@learnandimpliment2.092 3 жыл бұрын

Out of 80 To 56 mark sir

@AkshayJenekar 3 жыл бұрын

@@learnandimpliment2.092 Good. 👍

@karishmapanjwani 2 жыл бұрын

8:54 Sir I am confused answer is a or b Because in book of Narsingh Deo I found this . If every vector in a vector space W can be expressed as a linear combination of a given set of vectors, this set is said to span the vector space W. The dimension of the vector space W is the minimal number of linearly independent vectors required to span W. Any set of k linearly independent vectors that spans W, a k-dimensional vector space, is called a basis for the vector space W. Then answer is a or b????

@AkshayJenekar 2 жыл бұрын

Don't get confused. See the difference between the two definition : Set B is said to be a basis of vector space V if i) B spans V and ii) B is Linearly Independent. (L.I.) Dimension of a vector space is the number of vector in its basis. So, Basis is a set of L.I. vectors that span vector space while dimension of vector space is the number of vectors in the basis. Ans. is a) Basis : minimum number of linearly independent vectors that span vector space.

@karishmapanjwani 2 жыл бұрын

@@AkshayJenekar Thank you sir 🙏🙏🙏🙏