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Using the substitution method, help me prove that . I am looking to find constants c and n0. This is what I have so far
Using the substitution method, help me prove that . I am looking to find constants c and n0. This is what I have so far (and not sure if it is correct):
//Ignore the floor because it just ensures that the n is an integer (assuming it doesn't matter asymptotically)
//Distribute c
//rewrite lg(n+6/2) to lg(n+6) - lg(2) --> lg(2) evaluates to 1
I understand the goal is to inductively prove that T(n) is less than or equal to cnlgn but I am not quite sure how to do that at this point.
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