Prepared by
S.Santhosh (Admin)
Important questions
share it a link alone
Don't waste my hardwork and valuable time
Don't share as screenshot kind request
based on views next exams questions are yet to be updated
most viewed dept will get update at first So Dont screenshot and share
most viewed dept will get update at first So Dont screenshot and share
UNIT -1
1.guass and strokes theorem ****
2.divergence and curl **
3. Greens rarely asked
Don't share as screenshot - Stuff Sector
UNIT-4
1.Convolution theorem (8)
2.f(t)=?(8)
Don't share as screenshot - Stuff Sector
2.application to solution of solution of second order diff equation with ordinary
Don't share as screenshot - Stuff Sector
UNIT-2
2.Countour integration **
3.Laurent series
1.Cartesian and Harmonic function**
2.Bilinear transformation**
Don't share as screenshot - Stuff Sector
Unit 3
1.Cauchy's residue theorem 2.Countour integration **
3.Laurent series
UNIT-5
1.CMethod of variation of parameters**
2.Homogenous equation of Euler’s **and Legendre’s type
1.CMethod of variation of parameters**
2.Homogenous equation of Euler’s **and Legendre’s type
don't waste my hardwork and valuable time
As Engineer i think you know how to respect another
Share it as link alone . don't share it as screenshot or any text material if u found this anywhere kindly report me . Don't #Admin :+6587090802*These questions are expected for the exams This may or may not be asked for exams .
All the best....
Thanks for your love and support guys keep supporting and share let the Engineers know about Us and leave a comment below for better improvements If there is any doubt feel free to ask me I will clear if I can or-else I will say some solutions ..get me through WhatsApp for instant updates ~$tuff$£ctor
Syllabus
I VECTOR CALCULUS
Gradient and directional derivative Divergence and curt Vector identities Irrotational and Solenoidal vector fields Line integral over a plane curve-Surface integral Area of a curved surface Volume integral Green's, Gauss divergence and Stoke's theorems - Verification and application in evaluating line, surface and volume integrals.
UNIT ANALYTIC FUNCTION
Analytic functions Necessary and sufficient conditions for analyticity in Cartesian and polar coordinates Properties Harmonic conjugates Construction of analytic function Conformal mapping-Mapping by functions wzic. az 1-Bilinear transformation.
UNITI COMPLEX INTEGRATION
Line integral-Cauchy's integral theorem Cauchy's integral formula-Taylor's and Laurent's series -Singularities-Residues-Residue theorem-Application of residue theorem for evaluation of real integrals-Use of circular contour and semicircular contour.
UNIT IV LAPLACE TRANSFORMS
Existence conditions Transforms of elementary functions Transform of unit step function and unit impulse function Basic properties-Shifting theorems Transforms of derivatives and integrals. -Initial and final value theorems-Inverse transforms-Convolution theorem-Transform of periodic functions-Application to solution of linear second order ordinary differential equations with constant coefficients.
UNIT V ORDINARY DIFFERENTIAL EQUATIONS
Higher onder linear differential equations with constant coefficients Method of variation of parameters-Homogenous equation of Euler's and Legendre's type-System of simultaneous linear differential equations with constant coefficients Method of undetermined coefficients.
Thanks for your love and support guys keep supporting and share let the Engineers know about Us and leave a comment below for better improvements
If there is any doubt feel free to ask me I will clear if I can or-else I will say some solutions ..get me through WhatsApp for instant updates ~$tuff$£ctor
Syllabus
I VECTOR CALCULUS
Gradient and directional derivative Divergence and curt Vector identities Irrotational and Solenoidal vector fields Line integral over a plane curve-Surface integral Area of a curved surface Volume integral Green's, Gauss divergence and Stoke's theorems - Verification and application in evaluating line, surface and volume integrals.
UNIT ANALYTIC FUNCTION
Analytic functions Necessary and sufficient conditions for analyticity in Cartesian and polar coordinates Properties Harmonic conjugates Construction of analytic function Conformal mapping-Mapping by functions wzic. az 1-Bilinear transformation.
UNITI COMPLEX INTEGRATION
Line integral-Cauchy's integral theorem Cauchy's integral formula-Taylor's and Laurent's series -Singularities-Residues-Residue theorem-Application of residue theorem for evaluation of real integrals-Use of circular contour and semicircular contour.
UNIT IV LAPLACE TRANSFORMS
Existence conditions Transforms of elementary functions Transform of unit step function and unit impulse function Basic properties-Shifting theorems Transforms of derivatives and integrals. -Initial and final value theorems-Inverse transforms-Convolution theorem-Transform of periodic functions-Application to solution of linear second order ordinary differential equations with constant coefficients.
UNIT V ORDINARY DIFFERENTIAL EQUATIONS
Higher onder linear differential equations with constant coefficients Method of variation of parameters-Homogenous equation of Euler's and Legendre's type-System of simultaneous linear differential equations with constant coefficients Method of undetermined coefficients.