摘要:6.已知e1.e2.e3为不共面向量.若a=e1+e2+e3.b=e1-e2+e3.c=e1+e2-e3. d=e1+2e2+3e3.且d=xa+yb+zc.则x.y.z分别为 . 解析:由d=xa+yb+zc得e1+2e2+3e3=(x+y+z)e1+(x-y+z)e2+(x+y-z)e3. ∴解得: 答案:.-.-1
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已知
1、
2、
3为不共面向量,若
=
1+
2+
3,
=
1-
2+
3,
=
1+
2-
3,
=
1+2
2+3
3,且
=x
+y
+z
,则x、y、z分别为
,-
,-1
,-
,-1.
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