Final answer:
The growth rate of the exponential function exceeds the growth rate of the linear function for all values of x in the given interval.
Step-by-step explanation:
The growth rate of an exponential function exceeds the growth rate of a linear function over an interval where the exponential function is increasing at a faster rate. Since the exponential function is always increasing, its growth rate is always positive. On the other hand, the growth rate of a linear function is constant. Therefore, the growth rate of the exponential function exceeds the growth rate of the linear function for all values of x in the given interval.