Search results for 'me vlsi'
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Rs.50.70
Discrete Mathematics (All Units) Handwritten Premium Lecture Notes, Prepared by Kamala Priya. Specially for Engineering Candidates. Syllabus Covered based on Anna University B.E CSE and B.Tech Engineering Fifth Semester, R2008 and R2013 Regulation.
Syllabus :
DISCRETE MATHEMATICS
UNIT -1 (pages: 24) : LOGIC ANG PROOFS
UNIT-2 (pages: 89) : COMBINATORICS
UNIT-3 (pages: 37) : GRAPHS
UNIT-4 (pages: 12) : ALGEBRAIC STRUCTURE
UNIT-5 (pages: 7) : LATTICES AND BOOLEAN ALGEBRA
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Rs.33.70
Computer Organization And Architecture Premium Lecture Notes, Prepared by Venkat Raman. Specially for Computer Science Engineering . Syllabus Covered based on Anna University B.E Computer Science Engineering.
CONTENT:
UNIT-1 BASIC STRUCTURE OF COMPUTERS (Pages:53)
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UNIT-4 MEMORY SYSTEM (Pages:41)
UNIT-5 I/O ORGANIZATION (Pages:40) -
Rs.60.62
Basic Civil And Mechanical Premium Lecture Notes, Prepared by Venkat raman. Specially for Computer Science Engineering . Syllabus Covered based on Anna University B.E Computer Science Engineering
CONTENT:
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UNIT-1 SURVEYING AND CIVIL ENGINEERING MATERIALS (Pg.no:55)
UNIT-2 BUILDING COMPONENT AND STRUCTURE (Pg.no:72)
UNIT-3 POWER PLANT ENGINEERING (pg.no:59)
UNIT-4 IC ENGINE (Pg.no:38) -
Rs.25.00Theory Of Computation Two Marks Question With Answers Handwritten Premium Lecture Notes - Nandhini Ganesan Edition.(By Dhaanish Ahmed institute of Technology) Specially for Computer Science Engineering . Syllabus Covered based on Anna University B.E Computer Science Engineering. Learn More
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Rs.109.50
Probability and Queueing Theory (All Units) Handwritten Premium Lecture Notes, Prepared by Lecture Thangasamy. Specially for Computer Science and Information Technology Candidates. Syllabus Covered based on Anna University Fourth Semester R2013 / R2008 Regulation.
Syllabus :
PROBABILITY AND QUEUEING THEORY
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UNIT-1
RANDOM VARIABLES
UNIT-2
TWO DIMENSIONAL RANDOM VARIABLES
UNIT-3
RANDOM PROCESSES / MARKOV PROCESS AND MARKOV CHAIN
UNIT-4
QUEUEING MODELS / THEORY
UNIT-5
ADVANCED QUEUEING MODELS / NON-MARKOVIN MODELS AND NETWORK MODELS