O(1) if n = 1, T (n) 8T (n/2) + O(n²) if n > 1 .

Recurrence relation in the form: T(n) = T(n-1) + 1 is called caracteristic equation homogeneous linear recurrence equation nonhomogeneous linear recurrence equation none of the above

need help with part b, they are incorrect

In recurrence relation T(n) = T(n/3)+Θ(n2), the number of sub-problems are   a 2   b n/2   c 1   d 3

You borrow $500 and agree to repay $600 in two weeks, after two weeks the interest is 10% per week. if you make no payments: List the amount due for the first 10 weeks Show the recurrence relation Develop a closed form solution Prove the closed form matches the recurrence relation for at least 10 iterations

Divide and Conquer Strategy and Asymptotic Notation Use the substitution method to prove that the following recurrence has the solution T(n)=Θ(nlgn). You need to consider both the lower bound and upper bound. The given recurrence is T(n) = T(n/3) + T(2n/3) + Θ(n).

What is the exokernel approach, and how does it differ from other system modeling approaches like microkernels?