Upshot of the above discussion is that
the growth of polynomial functions is
dependent  on the degree of the polynomial
function – higher the degree, greater is
the growth The next natural question is:
Is there a function which grows faster than any polynomial function The answer is in
affirmative and an example of such a function is
y  = f(x) = 10x Our claim is that this function f grows faster than fn (x) = xn for any positive integer n