Which of the following best describes the functions f (x) = b* and g(x) = b-* when b > 1? O f (x) = b' is increasing and has a range of (-0, 0); g(x) = b * is decreasing and has a range of (-00, 0)
O f (x) = b* is decreasing and has a range of (-00, 0); g(x) = b * is increasing and has a range of (-0, 0)
O f (x) = b* is increasing and has a range of (0, 0); g(x) = b * is decreasing and has a range of (0,00).
O f (x) = b* is decreasing and has a range of (-00, 0); g(x)=b-* is increasing and has a range of (-0,00)
O S (x) = b* is decreasing and has a range of (0, 0); g(x) = b-* is increasing and has a range of (0,00).
O f(x) = b* is increasing and has a range of (-0, 0); g(x) = b * is decreasing and has a range of (-00, 00)