15:55
Subgroup, Cyclic Subgroup, Cyclic group
14:17
GROUPS AND SUBGROUPS PROBLEMS|| GROUP THEORY|| LECTURE -03
15:19
Groups and Subgroups || Group Theory|| Lecture 2
08:32
BINARY OPERATIONS || GROUP THEORY || 01
13:57
MODI METHOD - UV METHOD
08:00
VOGEL’S APPROXIMATION METHOD- problem
04:19
NORTH WEST CORNER RULE -PROBLEM
10:49
Discrete Bivariate Random Variables
28:08
PROJECT MANAGEMENT SCHEDULE BY CPM
04:58
LEAST SQUARE SOLUTIONS FOR SYSTEM OF EQUATIONS
04:30
FITTING A STRAIGHT LINE
28:20
NORMAL DISTRIBUTION PART 2 - B ARCH
18:47
SINGULAR VALUE DECOMPOSITION
58:18
FORMATION OF PDE BY ELIMINATING ARBITRARY CONSTANTS
45:25
TESTING OF HYPOTHESIS|| PART 1
27:21
ADAMS MOULTON PREDICTOR CORRECTOR METHOD
33:16
RUNGE KUTTA METHOD
39:50
LAPLACE TRANSFORM OF UNIT STEP FUNCTION AND DIRAC DELTA FUNCTION
26:26
IMPROVED EULER METHOD OR RUNGI KUTTA METHOD OF ORDER 2
42:36
FITTING OF PARABOLA || EULER'S METHOD FOR SOLVING FIRST ORDER ODE
39:43
SOLVING ODE USING LAPLACE TRANSFORMS || LAPLACE TRANSFORMS OF INTEGRALS
47:24
FIRST SHIFTING THEOREM|| INVERSE LAPLACE TRANSFORMS|| LAPLACE TRANSFORMS OF DERIVATIVES
37:50
GAUSS SEIDAL ITERATION METHOD|| JACOBI ITERATION METHOD
51:09
TRAPEZOIDAL AND SIMPSON'S RULE
25:12
LAGRANGE INTERPOLATION FORMULA
34:34
LAPLACE TRANSFORM || INTRODUCTION
31:45
CAUCHY EULER ODE|| METHOD OF VARIATION OF PARAMETERS
40:47
FOURIER TRANSFORM PROBLEMS|| TRANSFORMS OF DERIVATIVE|| CONVOLUTION THEOREM
35:36
FOURIER TRANSFORM PROBLEMS
42:26
FOURIER SINE AND COSINE TRANSFORMS
30:12
NEWTON FORWARD DIFFERNCE AND BACKWARD DIFF FORMULA
23:57
HOMOGENEOUS ODE PROBLEMS
19:56
REGULAR FALSI METHOD
22:14
FOURIER INTEGRAL PROBLEMS|| PART 2
27:35
NEWTONS DIVIDED DIFFERENCE FORMULA
30:07
NUMERICAL METHODS|| NEWTON RAPHSON METHOD PROBLEMS||REGULAR FALSI METHOD|| LECTURE 2
33:41
NUMERICAL METHODS || NEWTON RAPHSON METHOD|| LECTURE 1
34:40
FOURIER INTEGRAL PART 1- LECTURE 1
24:07
Confidence interval part 2
27:22
non homogeneous ode || part 2
32:03
non homogeneous ode ||part 1||
28:49
STATISTICAL INFERENCE|| CONFIDENCE INTERVAL
22:09
CENTRAL LIMIT THEOREM||
30:45
HOMOGENOUS ODE || PROBLEM SOLVING ||
30:45
LINEAR HOMOGENEOUS ODE WITH CONSTANT COEIFFICIENTS
16:46
ODE||REDUCTION OF ORDER||
37:29
ODE|| GENEARL SOLUTION|| WRONSKIAN
21:43
CONTINUOS JOINT PROBABILITY DISTRIBUTIONS
32:45
GREENS THEOREM AND SURFACE INTEGRAL|| KTU PROBLEMS
27:27
Stokes Theorem KTU Problems
28:59
Stokes Theorem
31:50
Source and Sink: Divergence theorem problems
38:11
Normal Distributions: K T U problems
25:33
Divergence Theorem
25:11
Normal Distribution part 1
34:24
FLUX INTEGRAL
36:11
KTU PROBLEMS - CONTINUOUS DISTRIBUTIONS
37:57
SURFACE INTEGRAL EXERCISE PROBLEMS
18:54
EXPONENTIAL DISTRIBUTION
34:34
SURFACE INTEGRAL PROBLEMS
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