Graph Theory | A simple graph with n vertices and k components can have atmost (n-k)(n-k+1)/2 edges
MA25C08 | MA3354|Discrete Mathematics | Graph Theory| A simple graph with n vertices and k components can have at most (n-k)(n-k+1)/2 edges 3rd Sem Reg 2025: Discrete Mathematics(MA25C08): Unit 1: • MA25C08-Discrete Mathematics(Unit 1):Set T... Unit 2: • MA25C08- Discrete Mathematics(Unit 2): Logic Unit 3:Unit 3: • MA25C08-Discrete Mathematics(Unit 3): Bool... Unit 4: • MA25C08-Discrete Mathematics(Unit 4): Grap... 3rd Sem Reg 2021:Discrete Mathematics(MA3354): Unit 1: • Discrete Mathematics (unit-1) - Logic and ... Unit 2: • Discrete Mathematics(Unit-2): Combinatorics Unit 3: • Discrete Mathematics(Unit 3): Graph Theory Unit 4: • Discrete Mathematics(Unit 4): Algebraic St... Unit 5: • MA3354 -Discrete Mathematics(Unit 5): Latt... 2nd Semester R-2025: Linear Algebra(MA25C02): Unit 1: • MA25C02- Linear Algebra - Unit 1: Vector S... Unit 2: • MA25C02(Unit 2): Linear Algebra Unit 3: • MA25C02(Unit 3): Inner Product Spaces Unit 4: • MA25C02(Unit 4): Matrix Decomposition 1st Semester Maths R-2025:Applied Calculus(MA25C01): Unit 1: • MA25C01(Unit 1)- Differential Calculus Unit 2: • MA25C01(Unit 2): Functions of Several Vari... Unit 3: • MA25C01 | Applied Calculus (Unit 3) | Inte... Unit 4: • MA25C01-Applied Calculus(Unit 4): Multiple... Transforms and its Applications(MA25C03): Unit 1: • MA25C03(Unit 1): Laplace Transform Unit 2: • MA25C03(Unit 2): Z- Transform Unit 3: • MA25C03(Unit 3): Fouries Series Unit 4: • MA25C03(Unit 4): Fourier Transform Matrices and Calculus Unit-1: • MA3151(unit 1): Matrices and Calculus-Matr... Unit-2: • MA3151(unit 2):Matrices & Calculus- Differ... Unit-3: • MA3151(unit 3):Matrices & Calculus - Funct... Unit-4: • MA3151(Unit 4) - Matrices and Calculus | I... Unit-5: • MA3151(unit 5):Matrices & Calculus | Multi... 2nd Sem Maths: Statistics & Numerical Methods Unit 1: • SNM- MA3251 (Unit 1): Testing of hypothesis Unit 2: • SNM -MA3251(Unit-2)-Design of experiment Unit 3: • SNM-MA3251(Unit-3): Solution of equations ... Unit 4: • SNM (Unit-4) -Interpolation, Numerical dif... Unit 5: • SNM(Unit-5) - Numerical solution of ordina... 3rd Sem Maths: Random Processes and Linear Algebra(MA3355): Unit 1: • RP & LA(MA3355) Unit-1: Probability and Ra... Unit 2: • RP&LA(Unit 2): MA3355- Two Dimensional Ran... Unit 3: • RP&LA(Unit 3): MA3355 - Random Processes Unit 4: • RP&LA(Unit 4): Vector Spaces Unit 5: • RP&LA (Unit 5): Linear Transformation and ... 3rd Sem Maths: Transforms and Partial Differential Equations(MA3351): unit1: • TPDE- MA3351(unit1): Partial Differential ... unit 2: • TPDE-MA3351(unit2): Fourier Series Unit 3: • TPDE - MA3351(Unit 3): Application of Part... Unit 4: • TPDE- MA3351 (Unit 4): Fourier Transform Unit 5: • TPDE - MA3351(Unit 5) : Z Transform MA3391 Probability and Statistics Unit 1: • MA3391(Unit 1)-PROBABILITY & STATISTICS Unit 2: • MA3391(Unit 2): Probability and Statistics Unit 3: • MA3391(Unit 3):Probability & Statistics- E... Unit 4: • MA3391(Unit 4): Non Parametric Test Unit 5: • MA3391(Unit 5)-Probability & Statistics: S... MA3303:Probability and Complex Functions Unit 1: • MA3303(Unit 1): Probability and Complex Fu... Unit 2: • MA3303(Unit 2):Probability and Complex Fun... Unit 3: • MA3303(Unit-3)- Probability and Complex Fu... Unit 4: • MA3303 - Unit 4: Complex Integration Unit 5: • MA3303(Unit 5):Probability & Complex Funct...

Graph Theory | If G is a self-complementary simple graph with n vertices, then n ≡ 0 or 1(mod 4)

Introduction to Graph Theory: A Computer Science Perspective

Graph Theory|A simple graph with n vertices must be connected if it has more than (n-1)(n-2)/2 edges

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Show that the maximum number of edges in simple unconnected graph G with n vertices and k component

MA25C08|MA3354|GraphTheory|The maximum number of edges in a simple graph with n vertices is n(n−1)/2

MA25C08 | MA3354 | Graph Isomorphism in Discrete Mathematics | Important Questions of Graph Theory

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The Max. no.of lines among all the p point graph with no triangle is[p^2/4] # Graph theory # Tamil

MA25C08 | MA3354 | Graph Theory | The maximum number of edges of a simple bipartite graph is n^2/4

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