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DE BRAINIACS TUTORIAL COLLEGE LIMITED, ADO EKITI @UCbwpU9llrs2Cp02_Pv8IAIg@youtube.com

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The aim of DE BRAINIACS TUTORIAL COLLEGE LIMITED, ADO EKITI


09:09
Finding the population variance and sample variance of a given observations
07:01
Homogeneous Linear Equations with Constant Coefficients
05:18
Homogenous Linear Equations: With constant coefficients
18:20
Binomial distribution: Example
06:01
Continuous Random Variable: Finding the value of the constant
05:19
Continuous Random Variable: Finding the constant
06:51
Vectorial Mechanics
03:32
Vectorial Mechanics||Acceleration and Distance
07:06
How to obtain particular solution of a differential equation
05:57
Finding the particular solution of a differential equation
07:22
Particular Solution of a differential equation
10:31
Moment Generating Function of Gamma distribution
07:56
Characteristic function of an exponential distribution
07:11
Equation of the tangent and normal to a parabola
02:45
How to obtain workdone
03:55
The resolved part of a vector
08:28
Coordinate of the points which divide the line joining two pints
04:25
Coordinate of P
04:06
Equation of the tangent to a parabola
03:38
Polar coordinates
03:01
Perpendicular vectors
05:52
Acute angle between two lines
03:38
Distance between two pints: Length AB
08:33
Coordinate of midpoint and distance between two points
13:26
Maximum likelihood of a Normal Distribution
06:50
Maximum Likelihood for Poisson Distribution
15:47
Introduction to differential equations
09:15
Resultant of vectors
07:35
Vectors: Scalar product and vector product
14:48
Numerical analysis: Gregory newton's interpolation
09:27
Vectorial Mechanics: Polar coordinates and angle between two vectors
07:54
Vectorial Mechanics: Position Vectors
09:30
Numerical analysis: Taylor's series
09:10
Classification of differential equations
05:20
Taylor's series
02:36
Numerical analysis
08:42
Homogeneous equations
06:34
Differential equation
04:56
Laplace transform #maths #trendingshorts #education #integration
02:42
Differential equation
04:01
Derivative of a function with respect to X
03:19
Derivative of a function with respect to X using Chain Rule
04:30
DERIVATIVE OF AN EXPLICIT FUNCTIONS
03:36
Limits and its applications
10:02
Functions: Composite functions
04:18
Integration||Methods of Integration: Obtaining the function of a linear function of x.
04:11
Integration: Finding the Constant C
04:18
Mean value of a function between two points.
04:18
Integration: Finding the integral of linear functions of x.
02:05
Integration: How to evaluate the integral of a function with respect to X.
02:48
Integration: How to evaluate the integral of a function with respect to X.
05:13
Implicit Differentiation: How to find the derivative of an implicit function.
02:40
Conversion of Angles in Degrees
02:10
How to obtain the derivative of an implicit function.
04:46
Complex Numbers || Addition of Complex Numbers, Subtraction and multiplication of complex Numbers
02:40
Complex Numbers: Addition of Complex Numbers
02:40
COMPLEX NUMBERS.... Equality of Complex Numbers.
02:01
At the end of each month, we test our students based on what they've been taught and learnt #SUCCESS