一道高中数学题,能告诉我为什么选c吗?谢谢各位
4个回答
2013-02-03
展开全部
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展开全部
把这条棱放在三维坐标系xyz中,其中棱的一个端点不妨放在坐标原点,另一端点为P(x,y,z),则由题目有
√(x^2+y^2+z^2)=√7
且√(x^2+y^2)=√6
因此z^2=1,不妨z=1
此时可知 x^2+y^2=√6
且a=√(x^2+1),b=√(y^2+1)
因此a+b=√(x^2+1)+√(y^2+1)<=4
当且仅当x=y时,a+b=4
此时x=y=√3
√(x^2+y^2+z^2)=√7
且√(x^2+y^2)=√6
因此z^2=1,不妨z=1
此时可知 x^2+y^2=√6
且a=√(x^2+1),b=√(y^2+1)
因此a+b=√(x^2+1)+√(y^2+1)<=4
当且仅当x=y时,a+b=4
此时x=y=√3
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额。。。脖子看歪了。。
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