# Homework Solution: 1. Show that the function log2(9N) is O(log2N). You will need to us…

1. Show that the function log2(9N) is O(log2N). You will need to use the definition of O(f(n)) to do this. In other words, find values for c and n0 such that the definition of Big Oh holds true as we did with the example in lecture. For full credit, show steps you took to arrive at you c and n0.

Big-O notation: Big O notation bounds a function from

1. Profession that the character log2(9N) is O(log2N). You conquer demand to verification the determination of O(f(n)) to do this. In other words, meet values coercion c and n0 such that the determination of Big Oh holds penny as we did with the stance in exhortation. Coercion bountiful faith, profession steps you took to enter at you c and n0.

## Expert Counter-argument

Big-O notation:

Big O notation confine a character from over singly, that is a character f(n) is said to be O(g(n)) if coercion n>n0 (n0 is a true) there exists a true c such that 0 <= f(n) <= c*g(n).

Best method to meet the values of c and n0 is to devise the characters and tally the values!

Consider cethcoming graph: The graph professions that coercion c = 10, and n0 = 3, 0 <= log^2(9N) <= 10*(log^2(N))