The period of the function f(x)=tanx is
π
2π
π2
None of these
Let f(T + x) = f (x)⇒tan(T+x)=tanx⇒tan(T+x)=tanx⇒T+x=nπ+x,n∈ZClearly, from here, the least positive value of T independent of x is π. Therefore, f (x) is a periodic function of period π.