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Fundamental Theorem of Algebra Proof | Abstract Algebra |Maths |Mad Teacher
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This video explains The proof of "Fundamental Theorem of Algebra" in the most simple and easy way possible. The proof is conducted using Boundedness theorem and Liouville's Theorem.
Statement:
If 𝒑(𝒛) is a non-constant polynomial,
then the equation 𝒑(𝒛)=𝟎 has at least one root.
Continuity of function (epsilon-delta definition) with example (x^2):
--------------------------------GIVEAWAY RULES-----------------------------------------------
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Statement:
If 𝒑(𝒛) is a non-constant polynomial,
then the equation 𝒑(𝒛)=𝟎 has at least one root.
Continuity of function (epsilon-delta definition) with example (x^2):
--------------------------------GIVEAWAY RULES-----------------------------------------------
To win "Oxford Concise Dictionary of Mathematics" follow the instructions given below:
1) Subscribe to my channel
2) Like any of the video on this channel
3) Comment (on any of the video on this channel) which topic of Maths you want me to cover?
** Make sure your subscriptions are visible to public.
***Open Internationally.
****There will be two winners.
*****Winners will be announced when this channel hit 1000 SUBS.
GOOD LUCK!!
Please Share & SUBSCRIBE xoxo!
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