设f(x)=√sinx+2cos^2x,求f(π/2)f(-π/2)
f(π/2) = √sin(π/2) + 2[ cos(π/2) ]^2
= √1 + 2[ 0 ]^2
= 1;
f(-π/2) = √sin(-π/2) + 2[ cos(-π/2) ]^2
= √(-1) + 2[ 0 ]^2
= i 。
f(-π/2) 在实数域不存在。
f(x)=√sinx+2cos²x
f(π/2)=√1+2*0²=1
f(-π/2)=√(-1)+2*0²=i
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f(π/2) = √sin(π/2) + 2[ cos(π/2) ]^2
= √1 + 2[ 0 ]^2
= 1;
f(-π/2) = √sin(-π/2) + 2[ cos(-π/2) ]^2
= √(-1) + 2[ 0 ]^2
= i 。
f(-π/2) 在实数域不存在。
f(x)=√sinx+2cos²x
f(π/2)=√1+2*0²=1
f(-π/2)=√(-1)+2*0²=i