Consider the following function:

f(n) = 34 n + 3 (2^n) + 2 (3^n)

Which of the following big-Oh notations most closely describes the big-Oh of this function?

		O(1), aka constant time
		O( log (n) )
		O(n), aka linear time
		O( n log(n) )
		O( n^2 ), aka quadratic time
		O( n^3 ), aka cubic time
		O( 2^n ), aka exponential time
		O( 3^n ), aka exponential time
		something else

Consider the following function:

f(n) = 14 + 4 log ( n^2 )

Which of the following big-Oh notations most closely describes the big-Oh of this function?

		O(1), aka constant time
		O( log (n) )
		O(n), aka linear time
		O( n log(n) )
		O( n^2 ), aka quadratic time
		O( n^3 ), aka cubic time
		O( 2^n ), aka exponential time
		O( 3^n ), aka exponential time
		something else

Consider the following function:

f(n) = 3 n log(6 n) + n^3 - 8

Which of the following big-Oh notations most closely describes the big-Oh of this function?

		O(1), aka constant time
		O( log (n) )
		O(n), aka linear time
		O( n log(n) )
		O( n^2 ), aka quadratic time
		O( n^3 ), aka cubic time
		O( 2^n ), aka exponential time
		O( 3^n ), aka exponential time
		something else