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0:08:28
Change In Order of Integration , {{ ∫ ∫ sin(y^2) dy dx,X:0 to 1,Y:x to 1 }} #iitjam @ksbmaths7685
0:23:54
Weierstrass's Approximation Theorem |Bernstein Polynomial |{Definition 27.2 ,Theorem 27.4 And 27.5}
0:26:56
Weierstrass's Approximation Theorem |Bernastein Polynomial |{Lemma 27.1 And 27.2}
0:45:10
ABELS THEOREM ||PROOF||
0:12:14
1(xn/(1+xn) is non uniformly convergent on ,F is notcontinuous;Construct Fn ,discontinuous on[0, 1]
0:25:12
THEOREM 8.2.2 =INTERCHANGE OF LIMIT AND CONTINUITY
0:35:11
THEOREM 8.2.4INTERCHANGE OFLIMITANDINTEGRAL BSC Maths( H)
0:29:13
Cauchy Criterion for Uniform Convergence|| State and Proof||
0:27:36
Theorem 4.2.4 lim (f(x)+ g(x) ) =L+M ; lim(f(x) *g(x)) =LM ; lim(f(x)- g(x)) =L-M ; lim(bf(x)) =bL
0:15:42
Uniform Norm and Examing the uniform convergence for X^n for [0, 1] by uniform norm
0:11:37
How to solve system of linear equations@ksbmaths7685
0:34:07
Pointwise and uniform convergence ( Sequence and series of function) PART 1 @ksbmaths7685
0:45:18
Automorphism ( Group theory) @ksbmaths7685
0:44:18
Cosets and lagrange theorem ( Group theory)@ksbmaths7685
0:17:04
Isomorphism (Group theory) @ksbmaths7685
0:34:42
Maximum&Minimum+Upper&Lowerbound+Supremum&Infimum{Dm-lec-4(Part-2)}@ksbmaths7685
0:30:13
Dual OfOrder,DualityPrincipal, Maximal&Minimal[°DM,Lec-3]Defintion+Examples@ksbmaths7685
0:33:06
Covering Relation, Hasse Diagram and Chain | DM lec-2|Definition +examples@ksbmaths7685
0:23:36
Divergence Theorem(GeneralTermTest){IfAntendsto0thenSummationofAnDiverges} @ksbmaths7685
0:22:12
WHAT IS Partial Ordered and POSet | DM lecture-1|EXAMPLES ; DEFINITION @ksbmaths7685
0:22:23
what is Infinite Series| Convergent/limit ofSeries|What is geometric series@ksbmaths7685
0:26:04
To Prove: Every Monotonic Function on [a, b] is Integrable {Riemann integration }@ksbmaths7685
0:14:14
What is Subsequene of Sequence | To prove : If SEQUENCE converges, then every SUBSEQUENCE converges
0:09:29
Monotone Convergence /Divergence theorem [Part 2]
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