函数f(x)=3sin(wx+ φ)对任意实数x都有f(π/3+x)=f(π/3-x)恒成立,设g(x)=3cos(wx+ φ)+1,则g(π/3)=___.
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![函数f(x)=3sin(wx+ φ)对任意实数x都有f(π/3+x)=f(π/3-x)恒成立,设g(x)=3cos(wx+ φ)+1,则g(π/3)=___.](/uploads/image/z/6863271-15-1.jpg?t=%E5%87%BD%E6%95%B0f%28x%29%3D3sin%28wx%2B+%CF%86%29%E5%AF%B9%E4%BB%BB%E6%84%8F%E5%AE%9E%E6%95%B0x%E9%83%BD%E6%9C%89f%28%CF%80%2F3%2Bx%29%3Df%28%CF%80%2F3-x%29%E6%81%92%E6%88%90%E7%AB%8B%2C%E8%AE%BEg%28x%29%3D3cos%28wx%2B+%CF%86%29%2B1%2C%E5%88%99g%28%CF%80%2F3%29%3D___.)
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函数f(x)=3sin(wx+ φ)对任意实数x都有f(π/3+x)=f(π/3-x)恒成立,设g(x)=3cos(wx+ φ)+1,则g(π/3)=___.
函数f(x)=3sin(wx+ φ)对任意实数x都有f(π/3+x)=f(π/3-x)恒成立,设g(x)=3cos(wx+ φ)+1,则g(π/3)=___.
函数f(x)=3sin(wx+ φ)对任意实数x都有f(π/3+x)=f(π/3-x)恒成立,设g(x)=3cos(wx+ φ)+1,则g(π/3)=___.
因为函数f(x)=3sin(wx+ φ)对任意实数x都有f(π/3+x)=f(π/3-x)恒成立,
所以(π/3,0)是f(x)的一个对称中心,
所以当X=π/3时,f(x)=0
则(w*π/3+ φ)=kπ
所以g(π/3)
=3cos(w*π/3+ φ)+1
=3cos(kπ)+1
=4或-2
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