Канал: Learner's Point

Wilson's Theorem || With Example || Number Theory

Wilson's Theorem || With Example || Number Theory

Learner's Point Live Stream

Learner's Point Live Stream

Fermat's Theorem || With Solved Problem || Number Theory

Fermat's Theorem || With Solved Problem || Number Theory

If a ≡ b (mod m ) , then prove that a^n ≡ b^n (mod m) || Property of Congruence || Number theory.

If a ≡ b (mod m ) , then prove that a^n ≡ b^n (mod m) || Property of Congruence || Number theory.

If a ≡ b (mod m ) , then prove that a(mod m) = b(mod m) || Property of Congruence || Number Theory

If a ≡ b (mod m ) , then prove that a(mod m) = b(mod m) || Property of Congruence || Number Theory

Prove that Congruence relation is an equivalence relation || Theorem || Number Theory

Prove that Congruence relation is an equivalence relation || Theorem || Number Theory

99 % Failed to Solve || Try to solve the Puzzle || Brain Exercise

99 % Failed to Solve || Try to solve the Puzzle || Brain Exercise

Set of Sets || What is Set of Sets ?? || Example of Set of Sets || Sets || Maths Basics

Set of Sets || What is Set of Sets ?? || Example of Set of Sets || Sets || Maths Basics

Only top 1% can solve the problem..

Only top 1% can solve the problem..

Only Top 1% people are able to solve this problem || Try to solve || puzzle

Only Top 1% people are able to solve this problem || Try to solve || puzzle

Solve the Problem || Differentiation || Calculus .

Solve the Problem || Differentiation || Calculus .

Types of Set || Finite , Infinite, Null ,Singleton, Equal and Equivalent Set || Maths Basics || Sets

Types of Set || Finite , Infinite, Null ,Singleton, Equal and Equivalent Set || Maths Basics || Sets

Maths quiz || Test your skill || Quiz-2 || What's Your score ??? || Learner's Point

Maths quiz || Test your skill || Quiz-2 || What's Your score ??? || Learner's Point

Converting a set from Set-Builder form to Roaster form || Sets || Maths || Basics

Converting a set from Set-Builder form to Roaster form || Sets || Maths || Basics

Roaster form and Set Builder form in Sets|| Describing a Set || Maths || Sets

Roaster form and Set Builder form in Sets|| Describing a Set || Maths || Sets

Maths quiz || Test your skill || Quiz-1 || What's Your score ??? || Learner's Point

Maths quiz || Test your skill || Quiz-1 || What's Your score ??? || Learner's Point

Prove that the product of four consecutive natural numbers is one less than a perfect square.

Prove that the product of four consecutive natural numbers is one less than a perfect square.

Introduction to Set || Examples || Mathematics || Class 11

Introduction to Set || Examples || Mathematics || Class 11

Insert "n" numbers between two numbers (say "a" and "b") such that the resulting sequence is in G.P.

Insert "n" numbers between two numbers (say "a" and "b") such that the resulting sequence is in G.P.

Geometric Mean (G.M.) || Sequence and Series || Class 11 || Maths

Geometric Mean (G.M.) || Sequence and Series || Class 11 || Maths

Sum of "n" terms of G.P.(Proof) || with Example || Sequence and Series || Class 11

Sum of "n" terms of G.P.(Proof) || with Example || Sequence and Series || Class 11

Introduction of Geometric Progression(G.P.) and its general term || Squence and Series || Class 11

Introduction of Geometric Progression(G.P.) and its general term || Squence and Series || Class 11

Insert "n" elements between two numbers such that the resulting sequence is in A.P. || Class 11

Insert "n" elements between two numbers such that the resulting sequence is in A.P. || Class 11

Arithmetic Mean (A.M.) || Sequence and Series || Class 11

Arithmetic Mean (A.M.) || Sequence and Series || Class 11

In an A.P. if mth term is n and nth term is m where m ≠ n .Find the pth term || Sequence and Series

In an A.P. if mth term is n and nth term is m where m ≠ n .Find the pth term || Sequence and Series

Important Basic Questions on A.P. and Sum of A.P. || Sequence and Series || Class 11.

Important Basic Questions on A.P. and Sum of A.P. || Sequence and Series || Class 11.

Sum of "n" terms of A.P. (Proof)|| with Example || Sequence and Series || Class 11

Sum of "n" terms of A.P. (Proof)|| with Example || Sequence and Series || Class 11

Intoduction of Arithmetic Progression and its General term || Sequence and Series || class 11

Intoduction of Arithmetic Progression and its General term || Sequence and Series || class 11

Example of Sequence || Fibonacci Sequence || Representattion of Sequence || class 11 || Maths

Example of Sequence || Fibonacci Sequence || Representattion of Sequence || class 11 || Maths

What is Sequence and Series with their difference || Class 11 || Mathematics

What is Sequence and Series with their difference || Class 11 || Mathematics

Prove that Sum of first "n" natural number is n*(n+1)/2

Prove that Sum of first "n" natural number is n*(n+1)/2

Prove that for any square matrix A , A+AT is symmetric & A-AT is skew symmetric matrix.

Prove that for any square matrix A , A+AT is symmetric & A-AT is skew symmetric matrix.

Why File is introduced in Python ? || File handling in Python || ( Part- 1)

Why File is introduced in Python ? || File handling in Python || ( Part- 1)

Decomposition Theorem || Graph Theory

Decomposition Theorem || Graph Theory

Chromatic Polynomial of a Complete Graph || Chromatic Polynomial || Graph Theory || Graph Colouring

Chromatic Polynomial of a Complete Graph || Chromatic Polynomial || Graph Theory || Graph Colouring

prove that a^0 =1 #shorts

prove that a^0 =1 #shorts

Chromatic number of odd and even cycle in a Graph || Properties || Graph Theory

Chromatic number of odd and even cycle in a Graph || Properties || Graph Theory

Chromatic number of a Bi-partite graph is 2(two). || Properties of Chromatic number || Graph Theory.

Chromatic number of a Bi-partite graph is 2(two). || Properties of Chromatic number || Graph Theory.

Chromatic number of any graph is less than or equal to the number of vertices. || Graph Theory.

Chromatic number of any graph is less than or equal to the number of vertices. || Graph Theory.

Chromatic number of a complete graph for "n" vertices is "n" || Properties of Chromatic number .

Chromatic number of a complete graph for "n" vertices is "n" || Properties of Chromatic number .

Chromatic Number of a Null Graph is 1(one) || Properties of Chromatic number || Graph Theory

Chromatic Number of a Null Graph is 1(one) || Properties of Chromatic number || Graph Theory

Chromatic Number of a Graph χ(G) || Vertex Colouring || Graph Colouring || Graph Theory

Chromatic Number of a Graph χ(G) || Vertex Colouring || Graph Colouring || Graph Theory

Dual of a Graph || How to find the dual of a graph || Graph Theory

Dual of a Graph || How to find the dual of a graph || Graph Theory

Homeomorphic Graph || Edge subdivision || Homeomorph of a graph (G) || Graph Theory

Homeomorphic Graph || Edge subdivision || Homeomorph of a graph (G) || Graph Theory

Kuratowski's Graph (Kuratowski's First and Second Graph) || Graph Theory

Kuratowski's Graph (Kuratowski's First and Second Graph) || Graph Theory

Bipartite Graph || Graph Theory

Bipartite Graph || Graph Theory

Euler's Formula with proof ( n+r-e=2 ) || Graph Theory

Euler's Formula with proof ( n+r-e=2 ) || Graph Theory

Find the sequence of a generating function (G) || Recurrence Relation..

Find the sequence of a generating function (G) || Recurrence Relation..

Using generating function solve the difference equation..|| Recurrence Relation

Using generating function solve the difference equation..|| Recurrence Relation

Closed form of the generating function for the Sequence {2,5,8,11,14,....} || Recurrence Relation.

Closed form of the generating function for the Sequence {2,5,8,11,14,....} || Recurrence Relation.

Pascal Traingle || with Proof

Pascal Traingle || with Proof

Prove that the product of " r " consecutive positive integers is divisible by " r! " || PNC

Prove that the product of " r " consecutive positive integers is divisible by " r! " || PNC

Relation Between Permutation (nPr) and Combination (nCr) || with Proof

Relation Between Permutation (nPr) and Combination (nCr) || with Proof

Short Trick to check the divisibility of large number (with number 2,3,4,5,7,8,9,10 and 13)

Short Trick to check the divisibility of large number (with number 2,3,4,5,7,8,9,10 and 13)

CBSE Datesheet 2021 for class 10 and 12 || PDF in the Description || OFFICIAL NOTICE FROM CBSE

CBSE Datesheet 2021 for class 10 and 12 || PDF in the Description || OFFICIAL NOTICE FROM CBSE

0!=1 (Proof)

0!=1 (Proof)

Limit of Indeterminate form (0/0 , 0X∞, ∞-∞, ∞/∞, ∞^0, 0^0, 1^∞ ) with Example || Calculus.

Limit of Indeterminate form (0/0 , 0X∞, ∞-∞, ∞/∞, ∞^0, 0^0, 1^∞ ) with Example || Calculus.

Sandwitch Rule with Example || Limits (Calculus)

Sandwitch Rule with Example || Limits (Calculus)

How many diagonals are there in a polygon of "n" side ? (Generalized formula with PROOF)

How many diagonals are there in a polygon of "n" side ? (Generalized formula with PROOF)

Solve for x (Quadratic equation with '3')

Solve for x (Quadratic equation with '3')

Infinite Geometric Series with proof

Infinite Geometric Series with proof

The A.M between two positive number a & b is twice their G.M .P.T a : b = (2+sqrt(3)): (2-sqrt(3))

The A.M between two positive number a & b is twice their G.M .P.T a : b = (2+sqrt(3)): (2-sqrt(3))

Show that the product of n G.M between a and b is equal to the nth power of the single G.M b/w a & b

Show that the product of n G.M between a and b is equal to the nth power of the single G.M b/w a & b

25 Interview Question on Operating System (Commonly asked) || PART - 2

25 Interview Question on Operating System (Commonly asked) || PART - 2

25 Interview Questions on Operating System (Commonly asked) || PART - 1

25 Interview Questions on Operating System (Commonly asked) || PART - 1

Finding limits using Direct Substitution ( Calculus )

Finding limits using Direct Substitution ( Calculus )

Algebra of limits (Calculus)

Algebra of limits (Calculus)

Limiting Value of a function (Calculus)

Limiting Value of a function (Calculus)

Concept of Limit (Calculus)

Concept of Limit (Calculus)

Find the value of 'n'

Find the value of 'n'

Insert four numbers between 4 and 19 such that the resulting sequence is in A.P.

Insert four numbers between 4 and 19 such that the resulting sequence is in A.P.

5 + 55 + 555 + .... + n terms (Sum of the Series )

5 + 55 + 555 + .... + n terms (Sum of the Series )

Relationship between A.M and G.M with proof

Relationship between A.M and G.M with proof

Sum of n terms of an A.P (proof ) with Example

Sum of n terms of an A.P (proof ) with Example

Two Consecutive integers are prime to each other ( Proof ) || Number Theory

Two Consecutive integers are prime to each other ( Proof ) || Number Theory

Prove that there are infinite many prime numbers || Euclid's theorem (Number Theory)

Prove that there are infinite many prime numbers || Euclid's theorem (Number Theory)

Counterexample in Discrete Mathematics with Example

Counterexample in Discrete Mathematics with Example

Strong Induction with example

Strong Induction with example

Arrangement of beads or garland || Circular Permutation || Permutation and Combination

Arrangement of beads or garland || Circular Permutation || Permutation and Combination

Circular Permutation || Permutation and Combination

Circular Permutation || Permutation and Combination

How to find rank of the word 'INDIA' in dictionary (Counting technique )

How to find rank of the word 'INDIA' in dictionary (Counting technique )

Rank of a word 'RANK' in dictionary

Rank of a word 'RANK' in dictionary

Principle of Inclusion and Exclusion (Counting technique ) with Example

Principle of Inclusion and Exclusion (Counting technique ) with Example

Generalized Pegionhole Principle ( Counting technique ) with Example

Generalized Pegionhole Principle ( Counting technique ) with Example

Pegionhole Principle with Example

Pegionhole Principle with Example

Product rule principle (Counting technique ) with Example

Product rule principle (Counting technique ) with Example

Sum rule principle || Counting technique || with Example

Sum rule principle || Counting technique || with Example

(19)^20 = 1(mod 180) proof

(19)^20 = 1(mod 180) proof

DNF (Disjunctive Normal Form ) explained with Example

DNF (Disjunctive Normal Form ) explained with Example

CNF (Conjunctive Normal Form) explained with Example

CNF (Conjunctive Normal Form) explained with Example

Theorms of Propositional Logic with Proof

Theorms of Propositional Logic with Proof

Laws Of Connectives in Propositional Logic

Laws Of Connectives in Propositional Logic

Logical Equivalence in Propositional Logic with Example

Logical Equivalence in Propositional Logic with Example

Contradiction in Propositional Logic with Example

Contradiction in Propositional Logic with Example

Tautology in Propositional Logic with Example

Tautology in Propositional Logic with Example

Biconditional Proposition in Propositional Logic with Example

Biconditional Proposition in Propositional Logic with Example

Implication, Converse, Contrapositive, Inverse in Proposition Logic (Conditional Connectives)

Implication, Converse, Contrapositive, Inverse in Proposition Logic (Conditional Connectives)

Conjunction, Disjunction, Negation in Propositional Calculus (Logical Connectives)

Conjunction, Disjunction, Negation in Propositional Calculus (Logical Connectives)

What is Proposition and Truth Value of a Proposition ? (Propositional Calculus)

What is Proposition and Truth Value of a Proposition ? (Propositional Calculus)

Accessing elements using pointer in C (Array) || Data Structure

Accessing elements using pointer in C (Array) || Data Structure

Introduction to Pointer in C || Data Structure

Introduction to Pointer in C || Data Structure

Residue classes of integer modulo "n" || Number Theory

Residue classes of integer modulo "n" || Number Theory

Diophantine Equation explained with Example || Number Theory

Diophantine Equation explained with Example || Number Theory

If a1, a2.....,an are coprime with b then their product is also coprime to b || property-6 proof GCD

If a1, a2.....,an are coprime with b then their product is also coprime to b || property-6 proof GCD

gcd (ax, b) = gcd (x, b) if gcd (a, b) =1 || property - 5 of GCD proof || Number Theory

gcd (ax, b) = gcd (x, b) if gcd (a, b) =1 || property - 5 of GCD proof || Number Theory

gcd (a/d, b/d) = 1/d × gcd (a, b) || property - 4 of GCD proof || Number Theory

gcd (a/d, b/d) = 1/d × gcd (a, b) || property - 4 of GCD proof || Number Theory

gcd (ma, mb) = m × gcd(a, b) || property - 3 of GCD proof || Number Theory

gcd (ma, mb) = m × gcd(a, b) || property - 3 of GCD proof || Number Theory

If a & b are coprime and a & c are coprime then a & bc are coprime (proof) || property-2 of GCD

If a & b are coprime and a & c are coprime then a & bc are coprime (proof) || property-2 of GCD

If c | ab and b, c are coprime, then c | a (proof) || property - 1 of GCD || Number Theory

If c | ab and b, c are coprime, then c | a (proof) || property - 1 of GCD || Number Theory

gcd (a,b) × lcm (a,b)= a.b (proof) || Number Theory

gcd (a,b) × lcm (a,b)= a.b (proof) || Number Theory

Properties of GCD (Number Theory)

Properties of GCD (Number Theory)

Linear Combination of GCD || Bezout's Lemma (Number Theory)

Linear Combination of GCD || Bezout's Lemma (Number Theory)

Euclidean Algorithm to find GCD with Example (Number Theory )

Euclidean Algorithm to find GCD with Example (Number Theory )

Greatest Common Divisor (GCD) || Number Theory

Greatest Common Divisor (GCD) || Number Theory

Fundamental theorm of arithmetic explanation with proof (Number Theory)

Fundamental theorm of arithmetic explanation with proof (Number Theory)

Why 1 is neither Prime nor Composite? . (Prime Number ) ( Number Theory )

Why 1 is neither Prime nor Composite? . (Prime Number ) ( Number Theory )

Properties of Divisibility with proof (Number Theory )

Properties of Divisibility with proof (Number Theory )

Divisibility Theory (Number Theory)

Divisibility Theory (Number Theory)

Well Ordering Principle explaination with proof (Number Theory)

Well Ordering Principle explaination with proof (Number Theory)

Fractional Knapsack problem explained with example (Greedy Algorithm )

Fractional Knapsack problem explained with example (Greedy Algorithm )

Job Sequencing with deadline (Greedy Algorithm)

Job Sequencing with deadline (Greedy Algorithm)

Greedy Algorithm Introduction with Example..

Greedy Algorithm Introduction with Example..

Solving recurrence relation using Generating Function...

Solving recurrence relation using Generating Function...

Interpolation Search (Searching Algorithm )

Interpolation Search (Searching Algorithm )

Binary Search (Sorting Algorithm)

Binary Search (Sorting Algorithm)

Linear Search (Searching Algorithm)

Linear Search (Searching Algorithm)

Characteristic Root method (Linear Non-Homogeneous ) || Recurrence Relation Solution

Characteristic Root method (Linear Non-Homogeneous ) || Recurrence Relation Solution

Master's Theorem (Time Complexity) || Algorithm..

Master's Theorem (Time Complexity) || Algorithm..

Time Complexity analysis (interative programs) with example..

Time Complexity analysis (interative programs) with example..

Characteristic Root method (Recurrence Relation solution)

Characteristic Root method (Recurrence Relation solution)

Iterative method (Recurrence Relation)|| Discrete Mathematics....

Iterative method (Recurrence Relation)|| Discrete Mathematics....

Hall's Marriage Theorem...|| Matching. || Discrete Mathematics

Hall's Marriage Theorem...|| Matching. || Discrete Mathematics

Congruence (Number Theory) with its properties and proof...

Congruence (Number Theory) with its properties and proof...

Matching, Maximal Matching, Perfect Matching ¦¦¦ DISCRETE Maths

Matching, Maximal Matching, Perfect Matching ¦¦¦ DISCRETE Maths

Average case time complexity of Quicksort....

Average case time complexity of Quicksort....

Simple Program on INHERITENCE in C++ || step by step..

Simple Program on INHERITENCE in C++ || step by step..

Stack progarm in C++ using CONSTRUCTOR...|| Step by step..

Stack progarm in C++ using CONSTRUCTOR...|| Step by step..

Bubble Sort in C..(STEP BY STEP)....

Bubble Sort in C..(STEP BY STEP)....

Stack program in C || Adding, Deleting and Display.....

Stack program in C || Adding, Deleting and Display.....

Write a program to find the area of the circle..|| in C language ||

Write a program to find the area of the circle..|| in C language ||

Write a program to find the average of 3 numbers.|| in C language ||

Write a program to find the average of 3 numbers.|| in C language ||