$cho  x^{1000}+y^{1000} =6912$
$ x^{2000}+y^{2000}=3376244$
$tính  x^{3000}+y^{3000}$

đặt
        $   x^{1000}=a$
        $y^{1000}=b$
$\Rightarrow a+b = 6912 $
$a^{2}+b^{2}=3376244$
$ab=\frac{(a+b)^{2}-b^{2}-a^{2}}{2} thay    số   vào$
$a^{3}+b^{3}=(a+b)^{3}-3ab(a+b)$ thay số vào là ra 



nhưng t thấy số n  cứ kiểu gì ý 1

@@ thank you @@ –  Jin 14-11-13 12:55 PM
$x^{1000}=a;\ y^{1000}=b$ ta có $a+b=6912\ (1)$  và  $a^2 +b^2 = 3376244\ (2)$

Cần tính $a^3 +b^3 = (a+b)^3 - 3ab(a+b)$

Từ $(1) \Rightarrow a^2 +b^2 + 2ab = 6912^2$ trừ cho $(2) \Rightarrow 2ab = 6912^2 - 3376244$ tính được $ab$ lắp vào là xong
a trả lời trc chú e mà =)) –  Dép Lê Con Nhà Quê 13-11-13 11:03 PM
e vừa làm song mấy giây ! –  thangha1311999 13-11-13 10:59 PM
thấy k ai trả lời thì làm thôi –  Dép Lê Con Nhà Quê 13-11-13 10:48 PM
anh mà cũng đi trả lời bà vớ vẩn này –  thangha1311999 13-11-13 10:27 PM

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