Given the following table of functions of n:

function	n = 2	n = 5	n = 10	n = 15	n = 30
n3.5
log5 n3
2n-2
(0.8)-2n

What minimum positive integer n₀ allows n^3.5 to be big Oh of (0.8)^-2n with a constant c approximately 1.0? That is: n^3.5 (0.8)^-2n, for all n n₀? Is this possible at all? (Can use the table below, if convenient).

n (the n0 value)	n3.5	(0.8)-2n	(0.8)-2n / n3.5
.

Can you select a pair of functions of which one is Q of the other? Explain.