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0:04:35
change in Percentage (short cut)
0:07:27
what is Euclidean-congruence
0:11:02
How can we find the inverse of Euclidean transformation
0:13:13
composition of two Euclidean transformations || Geometry|| 5th sem BSC maths|| Calicut University
0:11:34
definition of integrable functions & proposition 13
0:06:42
additivity over domains of integration
0:34:25
linearity and monotonicity of non negative functions||2nd sem MSc maths||Calicut University
0:08:44
how to classify the conic using matrix||5th Sem BSC maths||Calicut University
0:10:05
theorem 2: Rotation about origin||5th sem BSc Maths||Calicut University
0:18:04
Proposition 3.9 ( Lebesgue integral)||2nd sem MSc maths||Calicut University
0:17:43
length of the curve (problem 4)||2nd sem BSc Complementary||Calicut University
0:17:19
Chebychev's inequality||2nd sem MSc maths||Calicut University
0:17:37
length of the curve ( problems 2 and 3)
0:17:48
bounded convergence theorem
0:12:15
Recognizing Conic (part1) | fifth sem BSC maths | Geometry | Calicut University
0:14:18
length of plane curve and problem||2nd sem BSc Complementary||Calicut University
0:18:02
Integral of Hyperbolic Functions (problems)||2nd sem BSc Complementary||Calicut University
0:14:32
theorem 4 ( if f is bdd on a set of finite measure then f is integrable)
0:11:35
theorem 3 ( if f is bdd on a closed bdd interval then f is Riemann integble f is Lebesgue integble)
0:21:42
reflection property of hyperbola and parabola
0:09:12
proposition 2 linearity and monotonicity of integration ( part 2- monotonicity)
0:12:22
proposition 2 linearity and monotonicity ( part 1- linearity)
0:20:00
definition of Lebesgue integral of a simple function & lemma 1
0:16:58
derivatives of inverse Hyperbolic Functions (problems)
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