Все публикации

0:18:35

breifly explanation of abels test and drichlets test Lec no 52

0:17:05

absolute cconvergence test and cauchy test of improper integral Lec no 51

0:12:06

some important past examples of limit and basic comparison test. Lec no 50

0:09:31

some important examples of limit and basic comparison test.Lec no 49

0:21:07

brief explanation of some important examples of basic and limit comparison test Lec no 48

0:22:49

briefly explanation of comparison test 2. Limit Comparison Test Lec no 47

0:05:31

briefly explanation of comparison test 1.Basic Comparison Test Lec no 46

0:09:43

iff a to b fx is converg at a +ve on a to b then a+E to b fx is less than some +ve num M Lec no 45

0:11:56

unit 7 inter part 2 sp2 hybridization of organic chemistry Lec no 8

0:15:08

unit 7 inter part 2 sp3 hybridization of organic chemistry Lec no 7

0:13:28

some important and past papers example of improper integral of second kind. Lec no 44

0:24:37

some important examples of past papers of improper integral of first kind. Lec no 43

0:18:55

some important and past papers example of first kind of improper integral.Lec no 42

0:17:11

REAL ANALYSIS some important examples of first kind of improper integral Lec no 41

0:14:32

REAL ANALYSIS some important examples of 1st kind of improper integrals Lec no 40

0:12:14

convergence of first kind, second kind and third kind with examples Lec no 39

0:20:03

Difference between proper integral and improper integral Kinds of improper integral Lec no 38

0:11:41

unit no 7 inter part 2 difference between sigma and pi bond Lec no 6

0:11:18

if f of bounded variation iff can be expressed as difference of two increasing functions. Lec no 37

0:17:36

If F is of bounded variation on a to b then f is bounded variation on a to c and c to b.Lec no 36

0:06:20

if f is a func of bounded variation then show that 1/f is also a func of bounded variation Lec no 35

0:16:29

unit no 7 inter part 2 classification of organic compounds Lec no 5

0:11:08

if f and g is a function of bounded variation then @f,f+g,f_g and fg is function variation Lec no 34

0:14:14

if f is funct derivative exist and is bounded then f is a function of bounded variation Lec no 33