Know your real challenge in math world.In this channel, i would like to teach a mathematics for college students and school students . And i will teach aptitude for competitive exams.
Incase of any doubts, u can ask me through email also:

[email protected] RAMYA M.Sc.,M.Phil
ஒரு தேடலின் தொடக்கம்.

THEOREM 20.5 | PART 3
6:45
THEOREM 20.5 | PART 3
THEOREM 20.5 | PART 2
7:32
THEOREM 20.5 | PART 2
THEOREM 20.5 | PROVE THAT D IS METRIC THAT INDUCES PRODUCT TOPOLOGY
4:26
THEOREM 20.5 | PROVE THAT D IS METRIC THAT INDUCES PRODUCT TOPOLOGY
DEFINITION - STANDARD BOUNDED METRIC | METRIC | METRIC TOPOLOGY | OPEN BALL
6:37
DEFINITION - STANDARD BOUNDED METRIC | METRIC | METRIC TOPOLOGY | OPEN BALL
THEOREM 21.5 | F AND G IS CONTINUOUS THEN F+G,F-G,F.G,F/G IS CONTINUOUS
4:22
THEOREM 21.5 | F AND G IS CONTINUOUS THEN F+G,F-G,F.G,F/G IS CONTINUOUS
THEOREM 19.6 | F IS CONTINUOUS THEN EACH F(ALPHA) IS CONTINUOUS
6:18
THEOREM 19.6 | F IS CONTINUOUS THEN EACH F(ALPHA) IS CONTINUOUS
DEFINITION - BOX TOPOLOGY | PROJECTION MAPPING | PRODUCT TOPOLOGY
4:16
DEFINITION - BOX TOPOLOGY | PROJECTION MAPPING | PRODUCT TOPOLOGY
TIETZE EXTENSION THEOREM |PART 4
9:57
TIETZE EXTENSION THEOREM |PART 4
TIETZE EXTENSION THEOREM| PART 3
7:11
TIETZE EXTENSION THEOREM| PART 3
TIETZE EXTENSION THEOREM - PART 2
5:43
TIETZE EXTENSION THEOREM - PART 2
TIETZE EXTENSION THEOREM - PART 1
12:43
TIETZE EXTENSION THEOREM - PART 1
THEOREM 33.2 - PART 2 | PRODUCT OF COMPLETELY REGULAR SPACE IS COMPLETELY REGULAR
11:20
THEOREM 33.2 - PART 2 | PRODUCT OF COMPLETELY REGULAR SPACE IS COMPLETELY REGULAR
DEFINITION - COMPLETELY REGULAR SPACE | THEOREM 33.2 - PART 1
5:55
DEFINITION - COMPLETELY REGULAR SPACE | THEOREM 33.2 - PART 1
URYSOHN LEMMA - PART 5
9:55
URYSOHN LEMMA - PART 5
URYSOHN LEMMA - PART 4
8:13
URYSOHN LEMMA - PART 4
URYSOHN LEMMA - PART 3
11:54
URYSOHN LEMMA - PART 3
URYSOHN METRIZATION THEOREM - PART 2
16:27
URYSOHN METRIZATION THEOREM - PART 2
DEFINITION - IMBEDDING | THEOREM - URYSOHN METRIZATION THEOREM | PART 1
10:42
DEFINITION - IMBEDDING | THEOREM - URYSOHN METRIZATION THEOREM | PART 1
THEOREM 29.1 - STEP 3
22:53
THEOREM 29.1 - STEP 3
THEOREM 29.1 - STEP 2
5:45
THEOREM 29.1 - STEP 2
DEFINITION - LOCALLY COMPACT | THEOREM - 29.1 STEP 1
13:49
DEFINITION - LOCALLY COMPACT | THEOREM - 29.1 STEP 1
THEOREM - IF X IS SEQUENTIALLY COMPACT THEN IT IS COMPACT | PART 3 - STEP 3
3:30
THEOREM - IF X IS SEQUENTIALLY COMPACT THEN IT IS COMPACT | PART 3 - STEP 3
THEOREM - IF X IS SEQUENTIALLY COMPACT THEN IT IS COMPACT | PART 3 - STEP 1&2
13:19
THEOREM - IF X IS SEQUENTIALLY COMPACT THEN IT IS COMPACT | PART 3 - STEP 1&2
DEFINITION -SEQUENTIALLY COMPACT | THEOREM - X IS LIMIT POINT COMPACT THEN X IS SEQUENTIALLY COMPACT
9:39
DEFINITION -SEQUENTIALLY COMPACT | THEOREM - X IS LIMIT POINT COMPACT THEN X IS SEQUENTIALLY COMPACT
DEFINITION - LIMIT POINT COMPACT | THEOREM - IF X IS COMPACT THEN IT IS LIMIT POINT COMPACT | PART 1
9:20
DEFINITION - LIMIT POINT COMPACT | THEOREM - IF X IS COMPACT THEN IT IS LIMIT POINT COMPACT | PART 1
THEOREM 27.7 | X IS COMPACT HAUSDORFF SPACE AND HAS NO ISOLATED POINTS THEN X IS UNCOUNTABLE.
18:36
THEOREM 27.7 | X IS COMPACT HAUSDORFF SPACE AND HAS NO ISOLATED POINTS THEN X IS UNCOUNTABLE.
ISOLATED POINT DEFINITION WITH EXAMPLE
6:22
ISOLATED POINT DEFINITION WITH EXAMPLE
COUNTABLE AND UNCOUNTABLE
1:53
COUNTABLE AND UNCOUNTABLE
PROVE THAT IF {x} IS IN TOW THEN TOW IS DISCRETE TOPOLOGY
3:17
PROVE THAT IF {x} IS IN TOW THEN TOW IS DISCRETE TOPOLOGY
THEOREM 27.6 | UNIFORM CONTINUITY THEOREM
6:13
THEOREM 27.6 | UNIFORM CONTINUITY THEOREM