Канал: Let's Unlock Maths

Find cosA.cosB || Find sinA.sinB || Find factorization formulae cosA + cosB and cosA - cosB

Find cosA.cosB || Find sinA.sinB || Find factorization formulae cosA + cosB and cosA - cosB

Example Leibnitz's Theorem || Detailed Solution ||Successive Differentiation

Example Leibnitz's Theorem || Detailed Solution ||Successive Differentiation

Leibnitz's Theorem || Successive differentiation

Leibnitz's Theorem || Successive differentiation

To find SinA.CosB |To find CosA.SinB | To find SinA+SinB |To find SinA-SinB |Factorization Formulae

To find SinA.CosB |To find CosA.SinB | To find SinA+SinB |To find SinA-SinB |Factorization Formulae

Binary Operation in Set Theory || Binary operation ||

Binary Operation in Set Theory || Binary operation ||

Semigroup || Natural Number set is semigroup or not?

Semigroup || Natural Number set is semigroup or not?

Groupoid || Quasi Group|| Binary operation || Groupoid with examples

Groupoid || Quasi Group|| Binary operation || Groupoid with examples

Solution of differential Equation Laplace Transform || Application of Laplace Transform

Solution of differential Equation Laplace Transform || Application of Laplace Transform

Hyperbolic Identity sinhx.coshy and Hyperbolic Identity coshx.sinhy

Hyperbolic Identity sinhx.coshy and Hyperbolic Identity coshx.sinhy

Inverse Laplace Transform by Convolution Theorem for for finding (s+3)^2/(s^2+6s+5)^2

Inverse Laplace Transform by Convolution Theorem for for finding (s+3)^2/(s^2+6s+5)^2

Inverse Laplace Transform by Convolution Theorem for s^2/(s^2-a^2)^2

Inverse Laplace Transform by Convolution Theorem for s^2/(s^2-a^2)^2

Hyperbolic Identity sinh(x+y) and sinh(x-y)

Hyperbolic Identity sinh(x+y) and sinh(x-y)

Hyperbolic Identity coshx .coshy and sinhx.sinhy

Hyperbolic Identity coshx .coshy and sinhx.sinhy

Hyperbolic Identity cosh(x+y) and cosh(x-y)

Hyperbolic Identity cosh(x+y) and cosh(x-y)

Inverse Laplace Transform by Convolution Theorem || Inverse Laplace Transform of 1/(s-a)(s+ a)^2

Inverse Laplace Transform by Convolution Theorem || Inverse Laplace Transform of 1/(s-a)(s+ a)^2

nth derivative of Rational function || Successive differentiation of Proper Rational function ||

nth derivative of Rational function || Successive differentiation of Proper Rational function ||

nth derivative e^ax .cos(bx+c)|| Successive Differentiation e^ax .cos(bx+c)

nth derivative e^ax .cos(bx+c)|| Successive Differentiation e^ax .cos(bx+c)

nth derivative of e ^ax.sin(bx+c) ||Successive differentiation of e ^ax.sin(bx+c) ||

nth derivative of e ^ax.sin(bx+c) ||Successive differentiation of e ^ax.sin(bx+c) ||

nth derivative of log(ax+b) || successive differentiation of log(ax+b)

nth derivative of log(ax+b) || successive differentiation of log(ax+b)

nth derivative of (ax+b)^m || successive differentiation (ax+b)^m

nth derivative of (ax+b)^m || successive differentiation (ax+b)^m

nth derivative of a^mx | nth derivative of e^mx | nth derivative of exponential function

nth derivative of a^mx | nth derivative of e^mx | nth derivative of exponential function

nth derivative of cos (ax+b) || successive differentiation || nth derivative of cos (ax)

nth derivative of cos (ax+b) || successive differentiation || nth derivative of cos (ax)

n th derivative formulae || Successive Differentiation formulae

n th derivative formulae || Successive Differentiation formulae

Cyclic Permutation || Cycle of Permutation || Definition of Cyclic Permutation

Cyclic Permutation || Cycle of Permutation || Definition of Cyclic Permutation

Signature of Permutation || Sign of Permutation

Signature of Permutation || Sign of Permutation

Composition of Permutations || Product of two permutations || Composition not commutative ||

Composition of Permutations || Product of two permutations || Composition not commutative ||

nth derivative of 1/(ax+b) || Successive differentiation of 1/ax+b

nth derivative of 1/(ax+b) || Successive differentiation of 1/ax+b

nth derivative of sin(ax+b) || successive Differentiation of sin(ax+b) || nth derivative of sin(ax)

nth derivative of sin(ax+b) || successive Differentiation of sin(ax+b) || nth derivative of sin(ax)

Derivative of cos^2(ax) by First Principle of Derivative

Derivative of cos^2(ax) by First Principle of Derivative

Half Range Fourier Series || Half Range Cosine Series || Half Range Sine Series ||

Half Range Fourier Series || Half Range Cosine Series || Half Range Sine Series ||

Fourier Series for Even and Odd function

Fourier Series for Even and Odd function

Fourier Series

Fourier Series

Variation of Parameter | Particular integral by Variation of Parameter

Variation of Parameter | Particular integral by Variation of Parameter

Inverse Laplace Transform by Convolution Theorem

Inverse Laplace Transform by Convolution Theorem

Variation of Parameter || Variation of Parameter Particular Integral || VoP

Variation of Parameter || Variation of Parameter Particular Integral || VoP

Trapezoidal Rule || Simpsons Rule Statement || Formulae ||

Trapezoidal Rule || Simpsons Rule Statement || Formulae ||

Derivative of e^x by First Principle

Derivative of e^x by First Principle

Triple Angle Formulae

Triple Angle Formulae

Derivative of x^n by first Principle of Derivative

Derivative of x^n by first Principle of Derivative

Double Angle Formulae

Double Angle Formulae

Compound Angle Formulae || sine and cosine compound angle formulae ||

Compound Angle Formulae || sine and cosine compound angle formulae ||

Factorization and De-factorization Formulae || Sum and Difference formulae || Trigonometry ||

Factorization and De-factorization Formulae || Sum and Difference formulae || Trigonometry ||

Evaluation of Integral by using Laplace Transform

Evaluation of Integral by using Laplace Transform

Partial Fraction method for quadratic factors || Decomposition into Partial Fraction

Partial Fraction method for quadratic factors || Decomposition into Partial Fraction

Inverse Laplace Transform of Derivative

Inverse Laplace Transform of Derivative

Inverse Laplace Transform of Derivative

Inverse Laplace Transform of Derivative

Inverse Laplace Transform by Partial Fraction || Partial Fraction Method || Example

Inverse Laplace Transform by Partial Fraction || Partial Fraction Method || Example

Partial Fraction || Non repeated linear factors || Proper Rational Function.

Partial Fraction || Non repeated linear factors || Proper Rational Function.

Inverse Laplace Transform Examples || First Shifting Property of Inverse Laplace Transform ||

Inverse Laplace Transform Examples || First Shifting Property of Inverse Laplace Transform ||

First Shifting Property for Inverse Laplace Transform

First Shifting Property for Inverse Laplace Transform

Linearity Property For Inverse Laplace Transform

Linearity Property For Inverse Laplace Transform

Inverse Laplace Transform

Inverse Laplace Transform

Laplace Transform of Integral

Laplace Transform of Integral

Laplace Transform of Derivative

Laplace Transform of Derivative

Laplace Transform of (1 - cos 2t ) / t || Example on effect of division by t || Laplace Transform

Laplace Transform of (1 - cos 2t ) / t || Example on effect of division by t || Laplace Transform

Laplace Transform of (e ^at - cosbt ) / t || Effect of division by t of Laplace Transform ||

Laplace Transform of (e ^at - cosbt ) / t || Effect of division by t of Laplace Transform ||

Laplace Transform of (e ^-at - e ^-bt ) /t || Effect of Division by t of Laplace Transform ||

Laplace Transform of (e ^-at - e ^-bt ) /t || Effect of Division by t of Laplace Transform ||

Effect of Division by t on Laplace Transform

Effect of Division by t on Laplace Transform

Laplace Transform of te^-2tsin2t || Laplace Transform example

Laplace Transform of te^-2tsin2t || Laplace Transform example

Laplace Transform Property || Multiplication by t^n

Laplace Transform Property || Multiplication by t^n

Collinearity of Three Points ||Condition for collinearity || Application of Determinant

Collinearity of Three Points ||Condition for collinearity || Application of Determinant

Change of Scale Property || Laplace Transform ||

Change of Scale Property || Laplace Transform ||

Laplace Transform of cosh2x.cos2x

Laplace Transform of cosh2x.cos2x

First Shifting Property of Laplace Transform || First Translation Property ||

First Shifting Property of Laplace Transform || First Translation Property ||

Laplace Transform of sin5t.sin3t

Laplace Transform of sin5t.sin3t

Laplace Transform Linearity Property

Laplace Transform Linearity Property

Laplace Transform of t^n

Laplace Transform of t^n

Laplace Transform of sin (hat) || Laplace Transform of Hyperbolic Sin

Laplace Transform of sin (hat) || Laplace Transform of Hyperbolic Sin

Laplace Transform of cos(hat) || Laplace Transform of Hyperbolic cos

Laplace Transform of cos(hat) || Laplace Transform of Hyperbolic cos

Laplace Transform of cos(at)

Laplace Transform of cos(at)

Laplace Transform of sin(at)

Laplace Transform of sin(at)

Laplace Transform of t

Laplace Transform of t

Laplace Transform of 1

Laplace Transform of 1

Laplace Transform e^-at

Laplace Transform e^-at

Laplace Transform of e^at

Laplace Transform of e^at

Laplace Transform || Definition || Laplace Transform Basic Formulae ||

Laplace Transform || Definition || Laplace Transform Basic Formulae ||

Eigen values and Eigen Vectors for Upper Triangular Matrix

Eigen values and Eigen Vectors for Upper Triangular Matrix

Eigen Values and Eigen Vectors || Same Eigen Vector || Eigen Values for Non-symmetric Matrix ||

Eigen Values and Eigen Vectors || Same Eigen Vector || Eigen Values for Non-symmetric Matrix ||

Eigen Values and Eigen Vectors For Symmetric Matrix || Non-Repeated Eigen Values

Eigen Values and Eigen Vectors For Symmetric Matrix || Non-Repeated Eigen Values

Cauchy's Homogeneous Linear Differential Equation || Example3

Cauchy's Homogeneous Linear Differential Equation || Example3

Derivative of sec(x) by First Principle || Derivative of sec(ax) by First Principle

Derivative of sec(x) by First Principle || Derivative of sec(ax) by First Principle

Derivative of cosec(x) by First Principle || Derivative of cosec(ax) by First Principle

Derivative of cosec(x) by First Principle || Derivative of cosec(ax) by First Principle

Derivative of cot(x) by First Principle || Derivative of cot(ax) by First Principle

Derivative of cot(x) by First Principle || Derivative of cot(ax) by First Principle

Derivative of root x by First Principle

Derivative of root x by First Principle

Derivative of 1/x by First Principle

Derivative of 1/x by First Principle

Derivative of sin(x) by First Principle || Derivative of sin(ax) by First Principle

Derivative of sin(x) by First Principle || Derivative of sin(ax) by First Principle

Derivative of cos(x) by First Principle || Derivative of cos(ax) by First Principle of Derivative

Derivative of cos(x) by First Principle || Derivative of cos(ax) by First Principle of Derivative

Derivative of tan(x) by First Principle || Derivative of tan(ax) by using First Principle

Derivative of tan(x) by First Principle || Derivative of tan(ax) by using First Principle

Legendre's Linear Equation

Legendre's Linear Equation

Cauchy Homogeneous Linear Differential Equation || Example2

Cauchy Homogeneous Linear Differential Equation || Example2

Cauchy's Homogeneous Linear Differential Equation (Concept & Example)

Cauchy's Homogeneous Linear Differential Equation (Concept & Example)

Particular Integral by General Method

Particular Integral by General Method

Evaluate Inetgral e^x.sinx , e^3x.cos2x, e^-x.sinx.cosx , 2^x.sin3x

Evaluate Inetgral e^x.sinx , e^3x.cos2x, e^-x.sinx.cosx , 2^x.sin3x

Integral e^ax cosbx by using Integration by Parts

Integral e^ax cosbx by using Integration by Parts

Evaluate Integral of e^ax .sinbx by using Integartion by Parts

Evaluate Integral of e^ax .sinbx by using Integartion by Parts

Particular Integral by General Method

Particular Integral by General Method

Particular Integral Case 6 || Case 6_Example 3 ||

Particular Integral Case 6 || Case 6_Example 3 ||

Particular Integral Case 6 || Case 6_Example 2

Particular Integral Case 6 || Case 6_Example 2

Particular Integral Case 6 || Case 6_Example 1

Particular Integral Case 6 || Case 6_Example 1

Particular Integral Case 6 || Working Rule || Linear Differential Equation of Higher order

Particular Integral Case 6 || Working Rule || Linear Differential Equation of Higher order

Particular Integral Case 5 || X= x. sin (ax) || Linear Differential Equation of Higher order

Particular Integral Case 5 || X= x. sin (ax) || Linear Differential Equation of Higher order

Particular Integral Case 2 || Case of Failure || Linear Differential Equation of Higher order

Particular Integral Case 2 || Case of Failure || Linear Differential Equation of Higher order

Particular Integral Case 4 || Linear Differential Equation of Higher order

Particular Integral Case 4 || Linear Differential Equation of Higher order

Application of Determinant || Area of Triangle||

Application of Determinant || Area of Triangle||

Particular Integral Case 3 || X= x^m || Linear Differential Equation of Higher order

Particular Integral Case 3 || X= x^m || Linear Differential Equation of Higher order

Particular Integral Case 2 || Linear Differential Equation of Higher order

Particular Integral Case 2 || Linear Differential Equation of Higher order

Particular Integral case 1 || Linear Differential Equation of Higher order

Particular Integral case 1 || Linear Differential Equation of Higher order

Complementary Function for Real Roots || Real and Distinct & Real and Equal Roots ||

Complementary Function for Real Roots || Real and Distinct & Real and Equal Roots ||

Complementary Function for Complex Roots | CF for Imaginary Roots | Both cases

Complementary Function for Complex Roots | CF for Imaginary Roots | Both cases

Linear Differential Equation of Higher Order with constant coefficients| Methods for finding CF

Linear Differential Equation of Higher Order with constant coefficients| Methods for finding CF

Non- Exact Differential Equation || Differential Equation reducible to Exact Differential Equation||

Non- Exact Differential Equation || Differential Equation reducible to Exact Differential Equation||

Non Exact Differential Equation | Differential Equation Reducible to Exact Form| Integrating Factor

Non Exact Differential Equation | Differential Equation Reducible to Exact Form| Integrating Factor

Exact Differential Equation

Exact Differential Equation

Differential Equation Reducible to Linear form ||ODE of First Order & First Degree||

Differential Equation Reducible to Linear form ||ODE of First Order & First Degree||

Bernoulli's Differential Equation || D.E Reducible to Linear Differential Equation ||ODE

Bernoulli's Differential Equation || D.E Reducible to Linear Differential Equation ||ODE

Differential Equation of First Order and First Degree | Examples | ODE |

Differential Equation of First Order and First Degree | Examples | ODE |

Differential Equation of First Order and First Degree | Integrating Factor | Method and solution |

Differential Equation of First Order and First Degree | Integrating Factor | Method and solution |

Homogeneous Differential Equation |Concept with solved Examples |ODE of first order & first degree

Homogeneous Differential Equation |Concept with solved Examples |ODE of first order & first degree

Variable Separable Form Example

Variable Separable Form Example

Variables Separable Form || Concept with Examples

Variables Separable Form || Concept with Examples

Rank of Matrix in terms of Minors

Rank of Matrix in terms of Minors

Generalized Rule of Integration by Parts.. Example

Generalized Rule of Integration by Parts.. Example

Generalized Rule of Integration by Parts|| Bernoulli's Formula|| Integration by Parts.

Generalized Rule of Integration by Parts|| Bernoulli's Formula|| Integration by Parts.

Eigen Values and Eigen vector for Symmetric Matrix || Repeated Eigen Values for Symmetric Matrix

Eigen Values and Eigen vector for Symmetric Matrix || Repeated Eigen Values for Symmetric Matrix

Repeated Eigen Values and Eigen Vectors for Non-symmetric Matrix || Repeated Eigen Values ||

Repeated Eigen Values and Eigen Vectors for Non-symmetric Matrix || Repeated Eigen Values ||

Eigen Values and Eigen Vectors for Non-Symmetric Matrix ||Characteristic Vectors

Eigen Values and Eigen Vectors for Non-Symmetric Matrix ||Characteristic Vectors

Distance Between Pair of Vertices

Distance Between Pair of Vertices

Walk, Trail and Path in Graph Theory

Walk, Trail and Path in Graph Theory

Incidence Matrix and Its Observation for graph

Incidence Matrix and Its Observation for graph

Incidence Matrix representation for graph

Incidence Matrix representation for graph

Adjacency Matrix for Multigraph

Adjacency Matrix for Multigraph

Adjacency Matrix for graph || Observations of Adjacency Matrix

Adjacency Matrix for graph || Observations of Adjacency Matrix

Inverse of Matrix By Cayley Hamilton Theorem

Inverse of Matrix By Cayley Hamilton Theorem

Cayley Hamilton Theorem

Cayley Hamilton Theorem

Characteristic Equation & Characteristic Roots by Simple Trick

Characteristic Equation & Characteristic Roots by Simple Trick

Inverse of Matrix by Adjoint Method..Short Trick

Inverse of Matrix by Adjoint Method..Short Trick

Shakuntala Devi-Human Computer & India's most famous Mental Calculator

Shakuntala Devi-Human Computer & India's most famous Mental Calculator

Inverse of Matrix by Adjoint Method

Inverse of Matrix by Adjoint Method

Adjoint of Matrix of order 3

Adjoint of Matrix of order 3

Singular Matrix & Non-singular Matrix

Singular Matrix & Non-singular Matrix

Matrix & Its Types- Row Matrix,Column Matrix,Zero Matrix, Rectangular Matrix,Square Matrix

Matrix & Its Types- Row Matrix,Column Matrix,Zero Matrix, Rectangular Matrix,Square Matrix

Minors & Cofactors - Example 02

Minors & Cofactors - Example 02

Minors & Cofactors- Example1

Minors & Cofactors- Example1

Matrices- Minors & Cofactors of Elements

Matrices- Minors & Cofactors of Elements

Expansion of Determinant by Rows & Columns

Expansion of Determinant by Rows & Columns

Determinants of Matrices

Determinants of Matrices

Matrix Multiplication of 3X3 Matrices

Matrix Multiplication of 3X3 Matrices

Matrix Multiplication Example

Matrix Multiplication Example

Matrix Multiplication-Compatibility Condition

Matrix Multiplication-Compatibility Condition

What is skew Hermitian Matrix? Detailed Explanation.

What is skew Hermitian Matrix? Detailed Explanation.

What is Hermitan Matrix ? What is Tranjugate Matrix ?Detailed Explanation..

What is Hermitan Matrix ? What is Tranjugate Matrix ?Detailed Explanation..

What is Conjugate Matrix ?

What is Conjugate Matrix ?

Transpose of a Matrix ||Symmetric Matrix ||Skew Symmetric Matrix

Transpose of a Matrix ||Symmetric Matrix ||Skew Symmetric Matrix

Upper Triangular Matrix & Lower Triangular Matrix

Upper Triangular Matrix & Lower Triangular Matrix