Find the limit L for the given function f, the point x0, and the positive number ε. Then find a number 8 >0 such that, for all x, 0<|x−xo|<8⇒|f(x) −L|<ɛ. f(x)=-4x-9, x0 = 4, &=0.08 OA. L-25 and 8=0.03 OB. L-7 and 8 = 0.02 OC. L=25 and 8 = 0.02 OD. L 7 and 8 = 0.03