由a‖b得 (tana)(-1)-(1)(根号3)=0
解得tana= - 根号3,因a∈(π,2π) 故a=5π/3
cos (π/2+a)=-sina=-sin5π/3=sin(2π/3)=(根号3)/2>0
sin(π-a)=sin(π-5π/3)=sin(-2π/3)= - (根号3)/2
由a‖b得 (tana)(-1)-(1)(根号3)=0
解得tana= - 根号3,因a∈(π,2π) 故a=5π/3
cos (π/2+a)=-sina=-sin5π/3=sin(2π/3)=(根号3)/2>0
sin(π-a)=sin(π-5π/3)=sin(-2π/3)= - (根号3)/2