Proof of Bernoulli's Inequality using Mathematical Induction

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Proof of Bernoulli's Inequality using Mathematical Induction
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I'm so glad this channel exists. Despite my enormous passion for the subject, my maths skills mysteriously vanished during high school and I blame much to the overcomplicated way people teach in my country. This explanation is so easy that even a 6 years old kid could understand it. Thank you so much for allowing me to enjoy maths again! ❤❤❤

melynx
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I have been trying to find out why a>-1 and you are the only one who mentions it so thanks a lot.

benyoutube
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Can you tell me why ka^2 being greater than 0 enables us to drop the term?

xJBRRR
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literally the only video with an unknown im so grateful for you

dangdangheather
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Thank you very much for this video. It was really useful to me. 👍🏼

نێرگزی
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Nice. From this you can prove a series of inequalities that lead to the famous Gibbs inequality that is important in machine learning (which is why I was here).

forthrightgambitia
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I see you used the theorem to prove it, I really do not get it

Medodell
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Thank you for the video!!... Math: formulas written by people who are lazy, so they short handed everything into hard-to-understand formatting that requires formal education. Sometimes without knowing what level or type of math that's applied, it becomes hard to provide the answer. Suppose x + y = (x+y) is true. prove it. AHH!! Which way?!?! Elementary school style (count those apple, oranges, which are all fruits) or advanced math using proofs that take 10x longer? (Edit for slight grammar issue)

DarkOutsideNow
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a is greater than -1 .why used ≥ this sign

dragon-
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well i understand Bernoulli's Inequality but i still hate pure math

oneaboveall
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gets a little murky the logic dealing with the sign of (1+a ) at 3:45, kind of reverse logic.
Nice video, i am hooked to math (and your videos).

maxpercer