RGPV B.E 2nd Semester (CBCS) Examination Results 2016

This is regarding RGPV B.E 2nd Semester  Choice Based Credit System (CBCS) Examination Results 2016. We would like to update you that B.E 2nd Semester Examination Result has been declared by University. You can check your Examination results here at: resultsrgpv.blogspot.com

Click below EXAM RESULTS button to view your result.


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RGPV B.E 2nd Semester (Grading System ) Examination Results 2016

This is regarding RGPV B.E 2nd Semester (Grading System ) Examination Results 2016. We would like to update you that the B.E 2nd sem result has been declared by the university. You can check your examination results here at: resultsrgpv.blogspot.com


You can get track of updated details regarding upcoming RGPV Examination results via Facebook and Google+ pages.

RGPV B.E 1st Semester (Grading System ) Examination Results 2016

This is regarding RGPV B.E 1st Semester (Grading System ) Examination Results 2016. We would like to update you that the B.E 1st  sem result has been declared by the university. You can check your examination results here at: resultsrgpv.blogspot.com


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RGPV B.E 4th Semester (Grading System ) Examination Results 2016

This is regarding RGPV B.E 4th Semester (Grading System ) Examination Results 2016. We would like to update you that the B.E 4th sem result has been declared by the university. You can check your examination results here at: resultsrgpv.blogspot.com


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RGPV B.E 3rd Semester (Grading System) Examination Results 2016

This is regarding RGPV B.E 3rd Semester (Grading System) Examination Results 2016. We would like to update you that the B.E 3rd Sem result has been declared by the university. You can check your examination results here at: resultsrgpv.blogspot.com


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RGPV B.E 3rd Semester (ME/AU/CM/FT/IP/MI) M-III Syllabus

This is to inform you that RGPV has declared Mathematics III syllabus for B.E 3rd Semester ME/AU/CM/FT/IP/MI branch students.

M-III (BE III ) ME/AU/CM/FT/IP/MI Branches )

Course Contents (Proposed)

Unit: I Fourier Series: 

Fourier Series for Continuous & Discontinuous Functions, Expansion of odd and even periodic

functions, Half range Fourier series, Complex form of Fourier Series, Parseval’s formula.

Unit: II 

Fourier Transform: Complex Fourier Transform, Fourier Sine and Cosine Transforms.

Unit: III 

Laplace Transform: Introduction of Laplace Transform, Laplace Transform of elementary Functions, Properties of Laplace Transform, Change of Scale Property, First and Second Shifting Properties, Laplace Transform of Derivatives and Integrals. Inverse Laplace Transform & its Properties, Convolution theorem, Applications of Laplace Transform in solving the Ordinary Differential Equations.

Unit: IV

Functions of Complex Variables : Analytic functions, Harmonic Conjugate, Cauchy-Riemann Equations, Line Integral, Cauchy’s Theorem, Cauchy’s Integral Formula, Singular Points, Poles & Residues, Residue Theorem , Application of Residues theorem for Evaluation of Real Integrals.

Unit: V

Vector Calculus: Differentiation of Vectors, Scalar and Vector Point functions, Gradient, Directional derivative, Divergence and Curl. Line Integral, Surface Integral and Volume Integral, Stoke’s Theorem and Gauss divergence theorem. 

References:

1. Erwin Kreyszig: Advanced Engineering Mathematics, Wiley India.

2. B.S. Grewal: Higher Engineering Mathematics , Khanna Publication.

3. Engineering Mathematics By Samnta Pal and Bhutia, Oxford Publication

4. Ramana: Advance Engg. Mathematics, TMH New Delhi

5. Numerical Methods for Engineers by Steven C. Chapra, McGraw Hill Education

6. Introductory Methods of Numerical Analysis by S. S. Sastry, PHI Learning Pvt. Ltd.

7. Numerical Methods By Shrimanta Pal, Oxford

RGPV B.E 3rd Semester (CS/IT) M-III Syllabus

This is to inform you that RGPV has declared Mathematics III syllabus for B.E 3rd Semester Computer Science and Information Technology branch students.

M-III (BE III ) CS/IT Branches )

Course Contents (Proposed)

Unit: I Fourier Series: 

Fourier Series for Continuous & Discontinuous Functions, Expansion of odd and even periodic

functions, Half range Fourier series, Complex form of Fourier Series, Parseval’s formula.

Unit: II 

Fourier Transform: Complex Fourier Transform, Fourier Sine and Cosine Transforms.

Unit: III 

Laplace Transform: Introduction of Laplace Transform, Laplace Transform of elementary Functions, Properties of Laplace Transform, Change of Scale Property, First and Second Shifting Properties, Laplace Transform of Derivatives and Integrals. Inverse Laplace Transform & its Properties, Convolution theorem, Applications of Laplace Transform in solving the Ordinary Differential Equations.

Unit: IV

Random Variables: Discrete and Continuous , Probability Function, Distribution Function, Density Function, Probability Distribution, Mean and Variance. .

Unit: V

Distribution: Discrete Distributions- Binomial & Poisson Distributions with their Constants, Moment Generating Functions, Expected Frequencies & Fittings, Continuous Distribution- Normal or Gaussian Distribution with normal curve, Properties, Constants, Moments, Method of Area of Fitting a normal distribution & Exponential Distribution.  

References:

1. Erwin Kreyszig: Advanced Engineering Mathematics, Wiley India.

2. B.S. Grewal: Higher Engineering Mathematics , Khanna Publication.

3. Engineering Mathematics By Samnta Pal and Bhutia, Oxford Publication

4. Ramana: Advance Engg. Mathematics, TMH New Delhi

5. Numerical Methods for Engineers by Steven C. Chapra, McGraw Hill Education

6. Introductory Methods of Numerical Analysis by S. S. Sastry, PHI Learning Pvt. Ltd.

7. Numerical Methods By Shrimanta Pal, Oxford

RGPV B.E 3rd Semester (EC/EX/EE/EI/BM) M-III Syllabus

This is to inform you that RGPV has declared Mathematics III syllabus for B.E 3rd Semester EC/EX/EE/EI/BM Branches students.

M-III (BE III ) EC/EX/EE/EI/BM Branches )

Course Contents (Proposed)

Unit: I Fourier Series: 

Fourier Series for Continuous & Discontinuous Functions, Expansion of odd and even periodic

functions, Half range Fourier series, Complex form of Fourier Series, Parseval’s formula.

Unit: II 

Fourier Transform: Complex Fourier Transform, Fourier Sine and Cosine Transforms.

Unit: III 

Laplace Transform: Introduction of Laplace Transform, Laplace Transform of elementary Functions, Properties of Laplace Transform, Change of Scale Property, First and Second Shifting Properties, Laplace Transform of Derivatives and Integrals. Inverse Laplace Transform & its Properties, Convolution theorem, Applications of Laplace Transform in solving the Ordinary Differential Equations.

Unit: IV

Functions of Complex Variables : Analytic functions, Harmonic Conjugate, Cauchy-Riemann Equations, Line Integral, Cauchy’s Theorem, Cauchy’s Integral Formula, Singular Points, Poles & Residues, Residue Theorem , Application of Residues theorem for Evaluation of Real Integrals.

Unit: V

Vector Calculus: Differentiation of Vectors, Scalar and Vector Point functions, Gradient, Directional derivative, Divergence and Curl. Line Integral, Surface Integral and Volume Integral, Stoke’s Theorem and Gauss divergence theorem.

References:

1. Erwin Kreyszig: Advanced Engineering Mathematics, Wiley India.

2. B.S. Grewal: Higher Engineering Mathematics , Khanna Publication.

3. Engineering Mathematics By Samnta Pal and Bhutia, Oxford Publication

4. Ramana: Advance Engg. Mathematics, TMH New Delhi

5. Numerical Methods for Engineers by Steven C. Chapra, McGraw Hill Education

6. Introductory Methods of Numerical Analysis by S. S. Sastry, PHI Learning Pvt. Ltd.

7. Numerical Methods By Shrimanta Pal, Oxford