设函数f（x）=4sin（2x+1）-x,则在下列区间中函数f（x）不存在零点的是（ ）看了解析还是不懂,①法1中为什么要转化为函数g（x）=4sin（2x+1）与h（x）=x的交点,求零点不是应该求与X轴的交点,即

设函数f(x)=1-sin^2(x+π/4)+2sin(x+π/4)cos(x+π/4) (1)函数f(x)的最小正周期 （2)函数f(x）的值域 设函数f(x)=(1/2）^x(x≥4), f(x)=f(x+3)(x 设函数f（x）=sin(ax+q) (-兀 设函数 f(x)=sin(2x+y),(-π 设函数f(x)=sin(2x+φ)(-π 设函数f(x)=sin(2x+φ)(-π 设函数f x=SIN(2X+φ)(-π 设函数f(x)=sin(2x+∮)(-兀 设函数f(x)=sin(2x+φ)(-π 设函数f(x)=sin(2x+φ)(-π 设函数f(x)=sin(2x+φ)(0 设函数f(x)=sin(2x+φ)(-π 设函数f(x)=sin(2x+φ)(-π 设函数f(x)=sin(2x+ φ)(-π 设函数f(x)=sin(2x+φ)(-π 设函数f(x)=sin(2x+ φ)(-π 设函数f(x)=sin(2x+φ)(-π 已知函数f(x)=cos(2x-π/3)+2sin^2 x （2）设函数g（x）=[f（x)]^2+f(x),求g(x)的值域已知函数f(x)=cos(2x-π/3)+2sin^2 x（2）设函数g（x）=[f（x)]^2+f(x),求g(x)的值域