Channel Avatar

Rising Mathematics @[email protected]

540 subscribers - no pronouns :c

Let's learn and teach mathematics...


05:31
Theorem: Based on the concept of right increasing function on time scale.
01:43
Concept of right increasing and right decreasing function on time scales.
04:02
Concept of second delta derivative on time scales.
03:41
Theorem : Every regulated function on a compact interval is bounded.
01:25
Concept of left dense (ld)-continuous function on time scales.
02:08
Concept of right dense (rd)-continuous function on time scales.
02:19
Concept of Pre-differentiable function for time scales
01:48
Concept of a regulated function in time scales
03:12
Finding nabla-derivative of a function $f(t)=t^2+2t+1$
02:48
Theorem : Finding formula for nabla derivative of a function defined on a time scale.
03:43
Theorem : Finding nabla-derivative of a function at a left-dense point.
04:05
Theorem : Finding nabla derivative of a left-scattered point of a time scale.
07:01
Theorem based on the Nabla derivative of a function.
06:32
Finding delta derivative of a function_2
04:31
Finding delta derivative of a function.
02:20
Theorem based on the concept of delta derivative of a function.
04:33
Theorem based on the concept of Delta derivative of a function on time scales.
03:53
Theorem based on the concept of Delta derivative of a function on time scales.
07:17
Theorem : Every delta differentiable function is continuous
04:33
Theorem : Nabla derivative is well defined
03:05
Concept of Nabla-derivative of a function in time scales
03:50
Finding delta derivative of a function $f(t)=t^2$ on time scales
03:45
Proof of delta derivative of a constant function is zero.
03:59
Exercise question based on the concept of delta derivative of a function on time scale.
04:23
Theorem : Delta derivative is well-defined.
04:03
Concept of Delta-derivative of a Function in Time Scales.
03:54
Concept of Intervals for Time Scales.
03:32
Exercise question based on the concept of graininess function in time scales.
05:40
Exercise question based on the concept of forward and backward jump operator.
02:58
Concept of backward shift of a function for time scales.
03:44
Concept of Forward and Backward Graininess Functions in Time Scales
04:44
Concept of ''Forward Shift of Function'' in Time Scales
05:15
Question based on concept of Jump Operators for Time Scales.
02:34
Classification of Points in Time Scales
04:17
Concept of Jump Operators in Time Scales.
04:05
Concept of Time Scales
03:50
Exercise question from book ''Contemporary Abstract Algebra'' by Joseph A. Gallian.
03:43
Exercise question from book ''Contemporary Abstract Algebra'' by Joseph A. Gallian.
03:35
Exercise question from book ''Contemporary Abstract Algebra'' by Joseph A. Gallian.
03:41
Exercise question from book ''Contemporary Abstract Algebra'' by Joesph A. Gallian.
04:02
Exercise question from book ''Contemporary Abstract Algebra'' by Joseph A. Gallian.
04:02
Exercise question from book ''Contemporary Abstract Algebra'' by Joseph A. Gallian.
03:10
Exercise question from book ''Contemporary Abstract Algebra'' by Joseph A. Gallian.
03:42
Exercise question from book "Contemporary Abstract Algebra'' by J. A. Gallian.
04:26
Exercise question from book ''Contemporary Abstract Algebra'' by Joseph A. Gallian.
04:30
Exercise question from book ''Contemporary Abstract Algebra'' by Joseph Gallian.
03:33
Exercise question from book ''Contemporary Abstract Algebra'' by Joseph A. Gallian.
06:35
Exercise question from book ''Contemporary Abstract Algebra'' by Joseph A. Gallian.
04:15
Exercise question from ''Contemporary Abstract Algebra'' by Joseph A. Gallian.
04:41
Question from linear algebra based on the concept of linearly independent vectors.
08:08
Determination of basis and dimension of vector space $V=F(S,R)$.
06:05
Finding dual basis form given basis of vector space $R^2$.
02:09
Question from linear algebra based on the properties of determinants.
03:14
Question from linear algebra based on the concept of diagonalizable matrix.
02:10
Determination of rational polynomial with complex root.
04:04
Determination for rule of a linear transformation using images of basis vectors.
03:43
Question from Inner Product Spaces.
02:06
Finding values of parameter 'c' for which given matrix is A singular.
03:57
Solving recurrence relation with given initial terms.
04:39
Exercise question from vector spaces based on the concept of linear transformation.