Recent content by mente oscura
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MHB Evaluate $b_1^2+5b_2^2$ Given $a_1^2+5a_2^2=10$
Hello. Regards.- mente oscura
- Post #2
- Forum: General Math
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MHB Prove the equation has no solution in integers
Hello. Regards.- mente oscura
- Post #2
- Forum: General Math
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MHB What Is (x+y) Mod 11 If A=52x1y3 Equals 4 Mod 11?
Hello. Regards.- mente oscura
- Post #2
- Forum: General Math
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MHB Find $a+2b+3c$ Given $(x-1)^3$ is a Factor of $x^{10}+ax^2+bx+c$
Hello. I know that the idea is not very brilliant, but: Regards.- mente oscura
- Post #2
- Forum: General Math
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MHB What are the real pairs $(a,\,b)$ that satisfy this system of equations?
Hello. Yes. It is that I am a bit lazy. Regards.- mente oscura
- Post #4
- Forum: General Math
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MHB What are the real pairs $(a,\,b)$ that satisfy this system of equations?
Hello. Regards.- mente oscura
- Post #2
- Forum: General Math
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MHB Divisibility problem (number theory, I believe)
I sit it. I thought that it was a doubt of someone, but, later, I saw that it was a game. Because of it I edited, to add the spoiler. Regards.- mente oscura
- Post #4
- Forum: General Math
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MHB Divisibility problem (number theory, I believe)
Hello. Regards.- mente oscura
- Post #2
- Forum: General Math
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MHB Is Fermat's Last Theorem Solvable for n=4 Using Pythagorean Triples?
Hello. I have considered that "g" or "f" is an even number. Only one. You can choose, what is the pair, and see how the result is similar. In this case, the show is trivial: Let \ i \ , \ j \in{\mathbb{N}} \ / one \ is \ even \ and \ the \ other \ odd If \ k |(i+j) \ and \ k |(i-j)...- mente oscura
- Post #5
- Forum: General Math
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MHB Is Fermat's Last Theorem Solvable for n=4 Using Pythagorean Triples?
Hello. where is the problem? b=2mn=2uv=2xyzpqr According to your example: m=pqr n=xyz u=pxy v=qrz We operate: c=m^2+n^2=p^2q^2r^2+x^2y^2z^2 c=u^2-v^2=p^2x^2y^2-q^2r^2z^2 p^2q^2r^2+x^2y^2z^2=p^2x^2y^2-q^2r^2z^2 q^2r^2(p^2+z^2)=x^2y^2(p^2-z^2) q^2r^2=p^2-z^2 x^2y^2=p^2+z^2 Two...- mente oscura
- Post #3
- Forum: General Math
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MHB Is Fermat's Last Theorem Solvable for n=4 Using Pythagorean Triples?
Hello. I share with you , a demonstration, which authorship is mine. I do not know, if it exists, similar other one.Section A) demonstration Fermat’s Last Theorem, for n = 4. Let \ A, \ B, \ C \ \in{\mathbb{N}} / A, \ C \ = \ odd; \ B \ = \ even \ / A^2+B^2=C^2 (*)We consider, as possible...- mente oscura
- Thread
- Theorem
- Replies: 4
- Forum: General Math
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MHB Solve x^6 + 25x^5 + 192x^4 - 7394x^3 + 48936x^2 - 113304x + 79488=0
Hello, Idahl. Thank you, for taking part in the challenge. But, what calculations have you realized? (Muscle) ? Regards. (Med venlig hilsen) :rolleyes:- mente oscura
- Post #3
- Forum: General Math
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MHB Solve x^6 + 25x^5 + 192x^4 - 7394x^3 + 48936x^2 - 113304x + 79488=0
Hello.:) Find the 6 reals roots: P(x)=x^6-25x^5-192x^4+7394x^3-48936x^2+113304x-79488 Regards.- mente oscura
- Thread
- Roots
- Replies: 3
- Forum: General Math
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MHB What are the 6 Complex Roots of this Polynomial?
Hello. My solution: Regards.- mente oscura
- Post #4
- Forum: General Math