Deutriex Fusion BETA 2.0: Quanto à equação do 5° grau

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Intel
	background: https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg3m4E3cr47fr-7vZtSdvT-2ICOThxApORwIl1H4pHvNk5tRnbMFw5pc44CEYHbcq72Q28q3Hb3IAWnOS_D-UKIFIMbnLFM2Yz7_pIAfTKUJFCJPmGM6iubNHg43D23TqOP5LyeIFPROXTw/s1280/DTX-GFXblue.png
	detail: https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiV38Fcz5OwFBvdOCNwrW5BlKcjbZxU0onyMXXKACbHmA-fpfhLqPM5pXO1GySNCq359hsBd9VUbn-IV-_5aRd15uY1spcF4angl4LF1pYvfycQEa1qut1eY2lNiWSfRXswBFTeY5L5oVBl/s720/intelglow.png
	Extreme
		background: https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiu6WyBdtNgQkUcWHfj7QW4bqfq6n1tgxk39tXx9P4gmFWYdl0dYkIqFa6iECqqzYpDql90FdHCh_sSFOa8mEhEmidavzC8ds-BJHSyhUlbWxjEWP0H0MotJIhk5NVLMAaT4VfKwtNplbCF/s1280/DTX-GFXblackbg.png
		detail: https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiV38Fcz5OwFBvdOCNwrW5BlKcjbZxU0onyMXXKACbHmA-fpfhLqPM5pXO1GySNCq359hsBd9VUbn-IV-_5aRd15uY1spcF4angl4LF1pYvfycQEa1qut1eY2lNiWSfRXswBFTeY5L5oVBl/s720/intelglow.png
	Low profile
		background: https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhiKGB_SivmMmjDZIkEP6xrSW6KfeXPQbGSXu3X5xFuPWMvkjcxlxKwXFe4TmNjqjZCasHATHvzWs5Vu6DokJ2P-9WzsQFbK9V_yyqttO7ekhqiLbxW3WQCdH3uvO3HEthYwLnlqDGmih_l/s1280/DTX-GFXnewWhiteBG.png
		detail: https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhdmE14xl-A8o_RxLF4C6OsaFgNTKtofzkGzrhKbvLWEzgzU6-nlFHOBYfL3lSJ5mQLbSPKWLXFBAP6Y-34d4MieoH26aORO8oSvZV2crbYe7O-4CPzN0-9EuWQgBsZ1GoHpD2cnxLeqC4e/s720/intelglowblue.png
NVIDIA
	background: https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiu6WyBdtNgQkUcWHfj7QW4bqfq6n1tgxk39tXx9P4gmFWYdl0dYkIqFa6iECqqzYpDql90FdHCh_sSFOa8mEhEmidavzC8ds-BJHSyhUlbWxjEWP0H0MotJIhk5NVLMAaT4VfKwtNplbCF/s1280/DTX-GFXblackbg.png
	detail: https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhe_0HKwZO1rr2TLBZjeSw1bjWx0hn6LzNn9Ukkk4HEH5UdLLZYpq2ffJuIi1kGwJfuN9U2OqLQMb_LH4zJJ-e5Rm7XxtxsMIq8M3mdkOhIfXuApV1Hec7JiRYlXa0QBYZxSBEvKcDQNoGE/s720/nvidiaglow.png
AMD
	background: https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhiKGB_SivmMmjDZIkEP6xrSW6KfeXPQbGSXu3X5xFuPWMvkjcxlxKwXFe4TmNjqjZCasHATHvzWs5Vu6DokJ2P-9WzsQFbK9V_yyqttO7ekhqiLbxW3WQCdH3uvO3HEthYwLnlqDGmih_l/s1280/DTX-GFXnewWhiteBG.png
	detail: https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhe_0HKwZO1rr2TLBZjeSw1bjWx0hn6LzNn9Ukkk4HEH5UdLLZYpq2ffJuIi1kGwJfuN9U2OqLQMb_LH4zJJ-e5Rm7XxtxsMIq8M3mdkOhIfXuApV1Hec7JiRYlXa0QBYZxSBEvKcDQNoGE/s720/nvidiaglow.png
	Phenom
		background: https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiu6WyBdtNgQkUcWHfj7QW4bqfq6n1tgxk39tXx9P4gmFWYdl0dYkIqFa6iECqqzYpDql90FdHCh_sSFOa8mEhEmidavzC8ds-BJHSyhUlbWxjEWP0H0MotJIhk5NVLMAaT4VfKwtNplbCF/s1280/DTX-GFXblackbg.png
		detail: https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEj-Zo6uVUFVZZJdyvHF_nTda4IN3F_63KG0_DUao69owTL2MtZSUjJ4R9GldwsL_emAbICLFrgA_tMB5GLV4xQj3eDIPGzsKw9GTfaFk2C7x65WFTtO0gAeQrtZWMRMCwL7rqkayrfoAvGJ/s720/phenomglow.png
	FX
		background: https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhiKGB_SivmMmjDZIkEP6xrSW6KfeXPQbGSXu3X5xFuPWMvkjcxlxKwXFe4TmNjqjZCasHATHvzWs5Vu6DokJ2P-9WzsQFbK9V_yyqttO7ekhqiLbxW3WQCdH3uvO3HEthYwLnlqDGmih_l/s1280/DTX-GFXnewWhiteBG.png
		detail: https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEikLgLdyBnH9C0sL55uC8ia9dZr4VcSZQVpN0qfznmTNkjaFP_aM_7LSCONzG2Bx_YAQAoM1XacD7q8dohq_2xqMpY5Y7x4vWCE5QnJXBWKuQWYWm9DyH6KoJRE20DRywhWAa0TqhFZEbcX/s720/amdglow.png
	Radeon
		background: https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiu6WyBdtNgQkUcWHfj7QW4bqfq6n1tgxk39tXx9P4gmFWYdl0dYkIqFa6iECqqzYpDql90FdHCh_sSFOa8mEhEmidavzC8ds-BJHSyhUlbWxjEWP0H0MotJIhk5NVLMAaT4VfKwtNplbCF/s1280/DTX-GFXblackbg.png
		detail: https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEikLgLdyBnH9C0sL55uC8ia9dZr4VcSZQVpN0qfznmTNkjaFP_aM_7LSCONzG2Bx_YAQAoM1XacD7q8dohq_2xqMpY5Y7x4vWCE5QnJXBWKuQWYWm9DyH6KoJRE20DRywhWAa0TqhFZEbcX/s720/amdglow.png
Microsoft
	Windows 8
		background: https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhiKGB_SivmMmjDZIkEP6xrSW6KfeXPQbGSXu3X5xFuPWMvkjcxlxKwXFe4TmNjqjZCasHATHvzWs5Vu6DokJ2P-9WzsQFbK9V_yyqttO7ekhqiLbxW3WQCdH3uvO3HEthYwLnlqDGmih_l/s1280/DTX-GFXnewWhiteBG.png
		detail: https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiWmb1l7L2iVpuqmDOEDuJA5wnDg9bTUCCCpesP_XVJ64gizntTlvisLmRcjnvPszqj-jrqqZcu1UPFZ2x2oRu7t08Gp4EaPoxNvay44QsM2u0-PpiJ5wx6OT3dPCVTsa2doRxLYX_VDM7l/s640/win8glow.png
	Windows 7
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sábado, 4 de outubro de 2008

Quanto à equação do 5° grau

No post anterior, sobre uma promessa (por sinal, quase-que-impossível de ser cumprida) ainda não descubriu-se a fórmula, mas podemos usar um recurso da matemática, "os polimônios de um objeto em cinco dimensões perfeita" (Se você sabe o que é trinômios quadorados perfeitos e sabe resolver, vamos adaptá-la para resolver uma equação do quinto grau completa)

Entendeu como simplificar as coisas tornam coisas impossíveis em possíveis? Podemos aplicar este método para resolver uma equação completa do 83° grau, como postado neste site

6 comentários:

Gledyane disse...: olá, tenho um sistema com equação do 5° grau que não consigo resolver:

x+y=3
x(elevado a 5) + y(elevado a 5)=33
se vcs pudessem me ajudar agradeceria; 21 de julho de 2010 às 05:50
Latyne Lyoren disse...: A solução é
x = 1
y = 2

1 + 2 = 3
1^5 + 2^5 = 1 + 32 = 33; 21 de julho de 2010 às 10:12
Anonymous disse...: As raizes de uma equação do 5º completa pode ser expressa por radicais de x em função dos coeficientes a,b,c,d,e,f ou dividir por x-r e simplificando até chegar na equação do 2°.; 27 de agosto de 2010 às 09:15
Igor Martins disse...: Olá. Encontrei uma equação de quinto grau que não consigo resolver. é a seguinte: x^5 - 5x^3 + 4x^2 -3x - 2 = 0.

Se puder me ajudar com a resolução Completa eu agradeço muito.; 19 de setembro de 2010 às 14:12
Paulo H disse...: Olá!! Estou com dificuldades para encontrar as raízes da singela equação de 5º grau: x^5 + 5x^4 - 40x^2 = 0
Será que pode me ajudar?; 29 de outubro de 2010 às 13:03
alexandre disse...: eu tenho a formula que resolve equaçoes de 5ºgrau; 25 de abril de 2011 às 07:35

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sábado, 4 de outubro de 2008

Quanto à equação do 5° grau

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