(1) f(x)=2cos^2x+2â3sinxcosx+m
=cos2x+1+â3sin2x+m
=2sin(2x+Ï/6)+m+1
T=2Ï/2=Ï
(2) 0=<x<=Ï/2
Ï/6=<2x+Ï/6<=7Ï/6
-1/2=<sin(2x+Ï/6)<=1
-1=<2sin(2x+Ï/6)<=2
-1+m+1=<2sin(2x+Ï/6)<=2+m+1
m=<2sin(2x+Ï/6)<=m+3
1/2=<2sin(2x+Ï/6)+m+1<=7/2
â´m=1/2
2x+Ï/6=2kÏ
2x=-Ï/6+2kÏ
x=-Ï/12+kÏ (kâZ)
f(x)=0+1/2+1=3/2
对称ä¸å¿ï¼(-Ï/12+kÏ,0) (kâZ)
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