Lakireddy bali reddy college of engineering (autonomous), mylavaram 521230




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VIII-SEMESTER

Code No.

Name of the Course

Scheme of Instruction

Scheme of Examination

Total

Credits

Periods per Week

Maximum Marks

Lectures

Tutorial

Lab.

Internal

External

T221

Industrial Management

4

--

--

25

75

100

4


T311

T257

T214

T157

ELECTIVE - III

Software Quality Assurance

Middleware Technologies

Human Computer Interface

Design Patterns

3

1

--

25

75

100

3


T209

T305

T138

T259

ELECTIVE-IV

Green Computing

Service Oriented Architecture

Cloud Computing

Multimedia and Application Development

3

1

---

25

75

100

3

P811

Comprehensive Viva - Voce - II

--

--




100

--

100

2

P867

Project Work

--

--

6

60

140

200

8







10

2

6

235

365

600

20

TOTAL CREDITS : 220

I Semester : 25

II Semester : 27

III Semester : 28

IV Semester : 30

V Semester : 30

VI Semester : 28

VII Semester : 32

VIII Semester : 20


I-SEMESTER

T118 -APPLIED MATHEMATICSI

Lecture : 4 Periods/week Internal Marks : 25

Tutorial : 1 Period/Week External Marks : 75

Credits : 4 External Examination : 3 Hrs

------------------------------------------------------------------------------------------------------


UNIT - I


Differential equations of first order and first degree – exact, linear and Bernoulli. Applications to Newton’s Law of cooling, Law of natural growth and decay, orthogonal trajectories.


UNIT - II


Linear differential equations of second and higher order with constant coefficients and with variable coefficients, method of variation of parameters and their simple applications to Simple Harmonic Motion and Electrical Circuits.


UNIT - III


Generalized Mean Value theorems (without proof), Functions of several variables, Maxima and Minima of functions of two variables with constraints and without constraints. Lagrangian Multiplier method.


UNIT - IV


Curve tracing – Cartesian curves. Applications of Integration to Lengths, Volumes and Surface areas of revolution in Cartesian Coordinates. Multiple integrals - double and triple integrals (Cartesian Coordinates only) – Changing of order of Integration. (Cartesian Coordinates only)


UNIT - V


Vector Differentiation: Gradient- Divergence - Curl and their related properties of sums-products - Laplacian and second order operators. Vector Integration - Line integral – work done – Potential function – area - surface and volume integrals Vector integral theorems: Greens, Stokes and Gauss Divergence Theorems (Without proof) and related problems.


TEXT BOOKS


1. Higher Engineering Mathematics by Dr. B.S. Grewal

2. Higher Engineering Mathematics by Dr. B. V. Ramana – TMGH


REFERENCES


1. Advanced Engineering Mathematics by M. D. Greenberg – TMGH

2. Advanced Engineering Mathematics by Erwin Krezig - John Wiley & sons

3. Elementary Differential equations by W. E. Boyce and R. C. Diprima - John Wiley & sons

4. Advanced Engineering Mathematics by Peter V. O. Neil - Thomson

T131C - PROGRAMMING

Lecture : 4 Periods/week Internal Marks : 25

Tutorial : 1 Period/Week External Marks : 75

Credits : 5 External Examination : 3 Hrs

---------------------------------------------------------------------------------------------------------------


UNIT - I


Algorithm / pseudo code, flowchart, program development steps, structure of C program, A Simple C program, identifiers, basic data types and sizes, Constants, variables, arithmetic, relational and logical operators, increment and decrement operators, conditional operator, bit-wise operators, assignment operators, expressions, type conversions, conditional expressions, precedence and order of evaluation. Input-output statements, statements and blocks, if and switch statements, loops- while, do-while and for statements, break, continue, goto and labels, programming examples.


UNIT - II


Designing structured programs, Functions, basics, parameter passing, storage classes- extern, auto, register, static, scope rules, block structure, user defined functions, standard library functions, recursive functions, header files, C preprocessor, example c programs.


UNIT - III


Arrays- concepts, declaration, definition, accessing elements, storing elements, arrays and functions, two dimensional and multi-dimensional arrays, applications of arrays. pointers- concepts, initialization of pointer variables, pointers and function arguments, address arithmetic, Character pointers and functions, pointers to pointers, pointers and multidimensional arrays, dynamic memory managements functions, command line arguments, c program examples.


UNIT - IV


Derived types- structures- declaration, definition and initialization of structures, accessing structures, nested structures, arrays of structures, structures and functions, pointers to structures, self referential structures, unions, typedef, bitfields, C program examples.


UNIT - V


Input and output – concept of a file, text files and binary files, streams, standard I/o, Formatted I/o, file I/o operations, error handling, C program examples.


TEXT BOOKS


1. Computer science, A structured programming approach using C, B.A. Forouzan and R.F. Gilberg, Third edition, Thomson.

2. The C Programming Language, B.W. Kernighan, Dennis M.Ritchie, PHI/Pearson Education

REFERENCES

1. C Programming with problem solving, J.A. Jones & K. Harrow, Dreamtech Press

2. Programming in C – Stephen G. Kochan, III Edition, Pearson Eductaion

3. C and Data Structures:A Snap Shot Oriented Treatise Using Live Engineering Examples by Prof. N.B.Venkateswarlu and, Prof.E.V.Prasad, S Chand & Co, New Delhi

4. C/C++ for Engineers and Scientists, Harry H.Cheng ,McGrawHill,

T197 - English - I

Lecture : 4 Periods/week Internal Marks : 25

External Marks : 75

Credits : 3 External Examination : 3 Hrs

---------------------------------------------------------------------------------------------------------------


English Language continues to be regarded as an important tool for global communication and employability. Hence, it is imperative that students need to acquire communicative competence besides their core skills. The syllabus has been designed to develop linguistic and communicative competence of Engineering students with special emphasis on professional and functional aspects of English language i.e., on Listening, Speaking, Reading and Writing (LSRW Skills).


OBJECTIVES


  • To improve the language proficiency of the students in English with emphasis on LSRW skills.

  • To develop the study skills and Communication skills of the students in both formal and informal situations.

  • To enable the students to face the academic and professional challenges of the present day scenario.

  • To help students acquire the ability to speak effectively in English in the real life situations.

  • To inculcate reading as a habit and to develop reading skills among students.

  • To train students to improve their active and passive vocabulary.

  • To familiarize the students with different rhetorical functions of Technical English.

  • To enable the students write letters and reports effectively in formal and professional situations.


UNIT - I


Chapter – 1: “Read & Proceed” from Step by Step (Pearson)

Extensive Reading - Masterminds– The Trailblazers – Jagadis Chandra Bose(Orient Longman)


UNIT - II


Chapter – 2: “Travel” from Step by Step (Pearson)

Extensive Reading - Masterminds– The World of Figures and Physics – Chandra SekharaVenkata Raman (Orient Longman)


UNIT - III


Chapter – 3: “Gender” from Step by Step (Pearson)

Extensive Reading - Masterminds–The Institution Builders– Shanti SwarupBhatnagar (Orient Longman)


UNIT - IV


Vocabulary – Synonyms, Antonyms, Words often Confused, Gerunds & Infinitives, Prefixes & Suffixes, Word plurals, Analogy

Grammar – Parts of Speech, Sentence Completion, Question Tags, Tense and Aspect


UNIT - V


Analytical Writing – Sentence Construction – Types of sentences, Exercises with scrambled words & Jumbled sentences, Paragraph writing, Dialogue writing (Formal & Informal), Letter Writing (Formal & Informal), Resume writing, Expansion (of a given topic), Abstract Writing (Summarizing / Synopsis), Decision-making, Drafting E-Mails & Memo writing, Essay writing.


TEXT BOOKS


  • Step by Step (Pearson)

  • Masterminds by EnakshiChatterjee (Orient Longman)


REFERENCES


1. Andrea J Rutherford. Basic Communication Skills for Technology: Pearson Education, New Delhi, 2009.

2. Murphy. English Grammar with CD: Cambridge University Press, New Delhi, 2004

3. Rizvi, M Ashraf. Effective Technical Communication: Tata McGraw Hill, New Delhi, 2008.

4. Blum Rosen. Word Power: Cambridge University Press, New Delhi, 2009.


T264 - NUMERICAL METHODS

Lecture : 4 Periods/week Internal Marks : 25

Tutorial : External Marks : 75

Credits : 4 External Examination : 3 Hrs

---------------------------------------------------------------------------------------------------------------


UNIT - I


Linear systems of equations: Rank-Echelon form, Normal form – Solution of Linear Systems – Direct Methods- Gauss Elimination - Gauss Jordon and Gauss Seidal Methods. Eigen values – Eigen Vectors – Properties – Cayley Hamilton Theorem – Inverse and Powers of a matrix by using Cayley Hamilton Theorem.


UNIT - II


Quadratic forms – Reduction to Canonical form – Rank and Nature of Quadratic form. Solution of Algebraic and Transcendental Equations: Introduction – The Method of False Position – Newton-Raphson Method.


UNIT - III


Interpolation: Introduction- Errors in Polynomial Interpolation – Finite differences- Forward Differences- Backward differences –Central differences – Symbolic relations and separation of symbols-Differences of a polynomial- Newton’s formulae for interpolation – Lagrange’s Interpolation formula.


UNIT - IV


Numerical Differentiation and Integration – Differentiation using finite differences – Trapezoidal rule – Simpson’s 1/3 Rule –Simpson’s 3/8 Rule.


UNIT - V


Numerical solution of Ordinary Differential equations: Solution by Taylor’s series-Picard’s Method of successive Approximations-Euler’s Method-Runge- Kutta Methods –Predictor-Corrector Methods- Milne’s Method. Curve fitting: Fitting a straight line –Second degree curve-exponential curve by method of least squares.


TEXT BOOKS


1. Higher Engineering Mathematics by Dr. B.S. Grewal

2. Higher Engineering Mathematics by Dr. B. V. Ramana – TMGH


REFERENCES


1. Introductory Methods of Numerical Analysis by S. S. Sastry – PHI

2. Numerical Methods for Engineers with programming and software application by Steven .C. Chopra and Ra. P. Canale – TMGH

3. Numerical Methods for scientific and engineering by M. K. Jain, S. R. K. Iyengar – New Age International ltd.

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