题文
设x∈R,向量![设x∈R,向量=,=,且⊥,则|+|=[ ]A. B. C.2 D.10 设x∈R,向量=,=,且⊥,则|+|=[ ]A. B. C.2 D.10](https://www.mshxw.com/file/tupian/20210916/a70f82ee6b8996ea33fae01b6963ea80.png)
=(x,1),
![设x∈R,向量=,=,且⊥,则|+|=[ ]A. B. C.2 D.10 设x∈R,向量=,=,且⊥,则|+|=[ ]A. B. C.2 D.10](https://www.mshxw.com/file/tupian/20210916/c32535153f13175f5ce5cecffc40b07f.png)
=(1,-2),且
![设x∈R,向量=,=,且⊥,则|+|=[ ]A. B. C.2 D.10 设x∈R,向量=,=,且⊥,则|+|=[ ]A. B. C.2 D.10](https://www.mshxw.com/file/tupian/20210916/eab99ef23248881cfa68dc75ad84b0e0.png)
⊥
![设x∈R,向量=,=,且⊥,则|+|=[ ]A. B. C.2 D.10 设x∈R,向量=,=,且⊥,则|+|=[ ]A. B. C.2 D.10](https://www.mshxw.com/file/tupian/20210916/c80447d692852cad5cfa74e5bb000b54.png)
,则|
![设x∈R,向量=,=,且⊥,则|+|=[ ]A. B. C.2 D.10 设x∈R,向量=,=,且⊥,则|+|=[ ]A. B. C.2 D.10](https://www.mshxw.com/file/tupian/20210916/438f7d9e9781efd5ca1497fe60ccf91f.png)
+
![设x∈R,向量=,=,且⊥,则|+|=[ ]A. B. C.2 D.10 设x∈R,向量=,=,且⊥,则|+|=[ ]A. B. C.2 D.10](https://www.mshxw.com/file/tupian/20210916/6bd6f1102cfb09a5b1a7efd171b7a452.png)
|=[ ]A.
![设x∈R,向量=,=,且⊥,则|+|=[ ]A. B. C.2 D.10 设x∈R,向量=,=,且⊥,则|+|=[ ]A. B. C.2 D.10](https://www.mshxw.com/file/tupian/20210916/d8967430edd97ecd113adb6e29124a8c.png)
B.
![设x∈R,向量=,=,且⊥,则|+|=[ ]A. B. C.2 D.10 设x∈R,向量=,=,且⊥,则|+|=[ ]A. B. C.2 D.10](https://www.mshxw.com/file/tupian/20210916/cc702e5862e6d24321c2659653943c91.png)
C.2
![设x∈R,向量=,=,且⊥,则|+|=[ ]A. B. C.2 D.10 设x∈R,向量=,=,且⊥,则|+|=[ ]A. B. C.2 D.10](https://www.mshxw.com/file/tupian/20210916/018a8d3909c32adfdfe27bdb868a3c89.png)
D.10 题型:未知 难度:其他题型
答案
B解析
该题暂无解析
考点
据考高分专家说,试题“设x∈R,向量=(x,1),=(1.....”主要考查你对 [向量模的计算 ]考点的理解。
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