Let f (n) = g (0) for some functions f(x) and g(x). now let the coordinate axes having graph fx) be rotated by 45 degrees (clockwise). then the corresponding ma

Let f (n) = g (0) for some functions f(x) and g(x). Now let the coordinate axes having graph fx) be rotated by 45 degrees (clockwise). Then the corresponding Maclaurin series of transformed g(x) is (A) gx)= g(0) + (e - 1) +f(x) - f(0) (B) T(f(x + tan(45))) = Tas (g(x) 2 gx)-g0)-g0)g(0)2 xf() (e' -1) + 0 (C) (D) g(x) = g(0)-q1 n!