A.f(-
)>f(
)B.f(-
)<f(
)C.f(
)>f(
)D.f(-
)<f(
)在线课程A分析:由题设知f(-
)=f(4-
)=f(
)=
=
,f(
)=f(2+
)=f(
)=
=
,由此能求出结果.解答:∵定义在R上的偶函数f(x)满足f(x)=f(x+2),
当x∈[3,4]时,f(x)=x-2,
∴f(-
)=f(4-
)=f(
)=
=
,f(
)=f(2+
)=f(
)=
=
,∴f(-
)>f(
),故选A.
点评:本题考查函数的奇偶性、周期性,是基础题.解题时要认真审题,仔细解答.