Let g(x) be periodic and non-constant, with period t. also we have g(nt) = 0: n s n. the function f(x) is defíned as 2x g(2x) 2x+gl4x) : xe[0,t] xe(t,2t] t 2x-g

Let g(x) be periodic and non-constant, with period T. Also we have g(nt) = 0: n s N. The function f(x) is defíned as 2x g(2x) 2x+gl4x) : xE[0,T] xE(T,2T] T 2x-g(2nx) xe[(n-1)T,nl) How many points c e [0, 18T] exist such that f(c) = tan"(2) please solve and share the stepwise solution