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数学
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一道三元二次方程组问题
已知
x^2+xy+y^2=49
y^2+yz+z^2=36
z^2+zx+x^2=25
求x+y+z.
人气:485 ℃ 时间:2019-10-14 11:42:28
解答
x^2+xy+y^2=49 (1)
y^2+yz+z^2=36 (2)
z^2+zx+x^2=25 (3)
(1)-(2)得x^2-z^2+y(x-z)=13
(x+y+z)(x-z)=13
设x+y+z=A
则A=13/(x-z)
同理可得A=11/(y-x)
A=-24/(z-y)
因为(x-z)+(y-x)+(z-y)=0
所以13/A+11/A+=-24/A=0
A=7/6
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