Notice Board NIRF Attendance Examination Cell CBCS Syllabus Old Students Echo News Letter E-Library Feedback RTI
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VIDEOS


S.NO

Year

Semester

Video Title

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1

III Year

VI Semester

INVERSE LAPALCE TRANSFORMS

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2

III Year

VI Semester

CHANGE OF SCALE PROPERTY

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3

III Year

VI Semester

MULTIPLICATION DIVISION BY T THEOREMS

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4

III Year

VI Semester

LAPLACE TRANSFORMS

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5

III Year

V Semester

FIRST SHIFTING SECOND SHIFTING THEOREM

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6

III Year

V Semester

BASIS DIMENSION BASIS EXTENSION THEOREM 2

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7

III Year

V Semester

BASIS EXISTENCE THEOREM

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8

III Year

V Semester

BASIS DIMENSION INTRODUCTION

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9

III Year

V Semester

INTEGRAL DOMAIN THEOREMS 2

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10

III Year

V Semester

INTEGRAL DOMAIN THEOREMS 1

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11

III Year

V Semester

INTEGRAL DOMAIN SKEW FIELD AND FIELD

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12

III Year

V Semester

LINEAR COMBINATION OF VECTORS

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13

III Year

V Semester

VECTOR SPACE

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14

III Year

V Semester

SUB SPACES

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15

III Year

V Semester

EXAMPLES OF VECTOR SPACESV SEMLINEAR ALGEBRA

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16

III Year

V Semester

RINGS V SEM RING THEORY

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17

II Year

III Semester

CYCLIC PERMUTATIONS

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18

II Year

III Semester

PRODUCT OF PERMUTATIONS

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19

II Year

III Semester

PERMUTATION GROUPS

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20

II Year

III Semester

QUOTIENT GROUP

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21

II Year

III Semester

PROPERTIES OF NORMAL SUBGROUPS

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22

II Year

III Semester

INTRODUCTION TO NORMAL SUBGROUPS

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23

II Year

III Semester

GROUPSIII SEMABSTRACT ALGEBRA

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24

II Year

III Semester

SUB GROUPS III SEM ABSTRACT ALGEBRA

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25

II Year

III Semester

COSETS GROUP THEORY

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26

I Year

II Semester

PLANE PROBLEMS

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27

I Year

II Semester

DIFFERENT FORMS OF PLANE EQUATION

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28

I Year

II Semester

DIFFERENT FORMS OF PLANE EQUATION

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29

I Year

II Semester

PLANE INTRODUCTION

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30

I Year

II Semester

HIGHER ORDER LINEAR DIFFERENTIAL EQUATIONS

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31

I Year

I Semester

HIGHER ORDER LINEAR DIFFERENTIAL EQUATIONS 3

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32

I Year

I Semester

HIGHER ORDER LINEAR DIFFERENTIAL EQUATIONS 2

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33

I Year

I Semester

HIGHER ORDER LINEAR DIFFERENTIAL EQUATIONS 1

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34

I Year

I Semester

INTEGRATING FACTORS PART II

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35

I Year

I Semester

EXACT DIFFERENTIAL EQUATIONS

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36

I Year

I Semester

INTEGRATING FACTORS PART III SEMDIFFERNTIAL EQUATIONS

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37

I Year

I Semester

BERNOULIS DIFFERENTIAL EQUATIONS

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38

I Year

I Semester

LINEAR DIFFERENTIAL EQUATIONS

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39

I Year

I Semester

FORMATION OF DIFFERENTIAL EQUATIONS

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40

I Year

I Semester

ORTHOGONAL TRAJECTORIES PART II

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41

I Year

I Semester

ORTHOGONAL TRAJECTORIES PART 1

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42

I Year

I Semester

ORTHOGONAL TRAJECTORIES PART III

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