Lesson 10 of 20 • 11 upvotes • 14:42mins
AM-GM-HM Inequality. The arithmetic mean-geometric mean (AM-GM) inequalityasserts that the the arithmetic mean is never smaller than the geometric mean: fAM≥fGM. ... It can be used as a starting point to prove the QM-AM-GM-HM inequality.
20 lessons • 4h 33m
Course overview
5:15mins
Sequences and Series (in Hindi)
12:06mins
(AP) Arithmetic Progressions (in Hindi)
15:00mins
Sum and General Terms of AP (in Hindi)
14:12mins
Selection of Terms in AP (in Hindi)
14:01mins
(GP) Geometric Progression (in Hindi)
15:00mins
Arithmetic mean or AM (in Hindi)
14:10mins
Geometric Mean (GM) (in Hindi)
15:00mins
Harmonic Progression (HP) (in Hindi)
14:10mins
AM GM HM Inequality (in Hindi)
14:42mins
(AGP) Arithmetico Geometric Series (in Hindi)
15:00mins
Sum of terms by its general term (in Hindi)
15:00mins
Method of difference to find general term (in Hindi)
14:40mins
Questions asked in previous years (in Hindi)
14:55mins
Method of difference to find SUM (in Hindi)
12:52mins
PYQs and Expected questions on vector (in Hindi)
15:00mins
Sum by changing nth term (in Hindi)
12:43mins
Important Questions at a glance (in Hindi)
14:45mins
Method of difference for general term explanation (in Hindi)
11:34mins
Rth Differences of terms of series (in Hindi)
13:22mins