If A > 0, B > 0, and A + B = `pi/3` then the maximum value of tan A tan B is

Statement I If A gt 0 , B gt 0 and A+B= pi/3 , then the maximum value of tan A tan B is 1/3 . Statement II If a_(1)+a_(2)+a_(3)+...+a_(n)=k (constant), then the value a_(1)a_(2)a_(3)...a_(n) is greatest when a_(1)=a_(2)=a_(3)=...+a_(n)

If A gt 0, b gt 0 and A+B =pi//3 , then the maximum value of tan A tan B is

If A gt 0, B gt 0 and A+B=(pi)/(3) , then the maximum value of tan A tan B is

If A gt 0 ,B gt 0 and A+B= pi/3 ,then the maximum value of tan A tan B , is

If A gt 0 , B gt 0 and A + B = pi/3 then find the maximum value of tan A *tan B .

If A > 0, B > 0 and A+B=pi/6 , then the minimum value of tan A + tan B is