qwe {2x+y+z=2x+2y+z=4x+y+2z=6
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qwe{2x+y+z=2x+2y+z=4x+y+2z=6qwe{2x+y+z=2x+2y+z=4x+y+2z=6qwe{2x+y+z=2x+2y+z=4x+y+2z=6最常见的方法是:将3式子中的x=
qwe {2x+y+z=2x+2y+z=4x+y+2z=6
qwe
{2x+y+z=2
x+2y+z=4
x+y+2z=6
qwe {2x+y+z=2x+2y+z=4x+y+2z=6
最常见的方法是:将3式子中的x=6-y-2z带入1式和2式,消去x就只剩下一个关于y和z的方程组:12-2y-4z+y+z=2和6-y-2z+2y+z=4.再化简:y-3z=10和y-z=-2,然后两式相减消去y,得4z=12,z=3,带入y-z=-2所以y=1再带入x=6-y-2得:x=-1.所以最后结果:x=-1,y=1,z=3
qwe {2x+y+z=2x+2y+z=4x+y+2z=6
用行列式的性质证明:y+z z+x x+y x y z x+y y+z z+x =2 z x y z+x x+y y+z y z x 这个怎么证?
(x-2y+z)(x+y-2z)分之(y-x)(z-x) + (x+y-2z)(y+z-2x)分之(z-y)(x-y) + (y+z-2z)(x-2y+z)分之(x-z)(y-z)=?第三部分那个是 (y+z-2x)(x-2y+z)分之(x-z)(y-z)
试证明(x+y-2z)+(y+z-2x)+(z+x-2y)=3(x+y-2z)(y+z-2x)(z+x-2y)
已知:x^2/(z+y)+y^2/(x+z)+z^2/(x+y)=0,求x/(z+y)+y/(x+z)+z/(x+y)的值.
x^2/(z+y)+y^2/(x+z)+z^2/(x+y)=0,求x/(z+y)+y/(x+z)+z/(x+y)的值
已知(x+y)(x+z)=x,(y+z)(y+x)=2y,(z+x)(z+y)=3z,求x,y,z
(x+y-z)^2-(x-y+z)^2=?
(x-y-z)*( )=x^2-(y+z)^2 填空
分解因式:f(x,y,z)=x^2(y-z)+y^2(z-x)+z^2(x-y)
证明 :x/(y+z)+y/(z+x)+z/(x+y)>=3/2其中 x,y,z>0
x+2y=3x+2z=4y+z 求x:y:z
x+y/2=z+x/3=y+z/4 x+y+z=27
若x+y+z=3y=2z,则x/x+y+z=?
x+y+z=14 7z=x+y+2 x+z=y
x/2=y/3=z/5 x+3y-z/x-3y+z
若x,y,z成等差数列,则(z-x)^2-4(x-y)(y-z)=
(x*x+2)(y*y+4)(z*z+8)=64xyz,求x,y,z