Cantor's intersection Theorem in Hindi- With Proof- Lesson 14- {Infinite Sequences}
Автор: Learn Math Easily
Загружено: 2018-01-31
Просмотров: 48055
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Cantor's intersection Theorem, i am proving this theorem which is based on Monotone Convergence Theorem , each and every step is explained in Hindi. This is a very important thing under this topic.
Link for this video is as follows:
• Cantor's intersection Theorem in Hindi- Wi...
In order to understand this concept properly you need to watch my 2 previous videos
First is
" Basics of Sequence- Bounded & Monotonic Sequence- lesson 1- In Hindi"
• Basics of Sequence- Bounded & Monotonic Se...
Second is
"Monotone convergence Theorem - In Hindi"
• Monotone convergence Theorem - In Hindi- L...
Here i am considering infinite real sequence which is one of the most important topic in real analysis. In the beginning of 2 videos I had started with the basics of set and then i reached to the the every important term of the sequence.
There first i told about Finite Sequences then Complete Description about infinite sequences. Then i reached to it sub topics like Bounded Sequences which includes both bounded above sequence and bounded below sequence, then i explained about monotonic sequences which includes monotonically increasing sequence as well as monotonically decreasing sequences . and in the next I took topics like convergent sequences, Divergent Sequences, Oscillatory Sequences with all the relevant examples.
This video will be very useful if you are student of Higher Classes in mathematics like B.Sc, M.Sc , Engineering and if you are preparing for UGC Net and iit Jam etc.
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My other Videos are as follows:
Infinite Sequences - Real analysis
• Infinite Sequences - Real Analysis
Indeterminate forms and l’hospital’s rule
• Indeterminate forms and l’hospital’s rule
Multiplication Tables- Shortcut tricks
• Multiplication Tables- Shortcut tricks
Shortcut tricks to Solve linear equations
• Shortcut tricks to Solve linear equations
Quadratic Equations
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Square and Cube Shortcuts
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Number System
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HCF And LCM
• HCF and LCM
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• Multiplication Tricks
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