摘要:21.已知二次函数f (x)=x2+mx+n对任意x∈R.都有f (-x) = f (2+x)成立.设向量 = ( sinx , 2 ) .= (2sinx , ).= ( cos2x , 1 ).=(1,2). (Ⅰ)求函数f (x)的单调区间, (Ⅱ)当x∈[0,π]时.求不等式f >f 的解集.
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已知二次函数f (x)=x2+mx+n对任意x∈R,都有f (-x) = f (2+x)成立,设向量
= ( sinx,2 ) ,
= (2sinx , ),
= ( cos2x , 1 ),
=(1,2),
(Ⅰ)求函数f (x)的单调区间;
(Ⅱ)当x∈[0,π]时,求不等式f (
·
)>f (
·
)的解集.
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(Ⅰ)求函数f (x)的单调区间;
(Ⅱ)当x∈[0,π]时,求不等式f (
已知二次函数f (x)=x2+mx+n对任意x∈R,都有f (-x) = f (2+x)成立,设向量
= ( sinx , 2 ) ,
= (2sinx ,
),
= ( cos2x , 1 ),
=(1,2),
(Ⅰ)求函数f (x)的单调区间;
(Ⅱ)当x∈[0,π]时,求不等式f (
·
)>f (
·
)的解集.