T(n) = 2T(n/4) + n - please explain steps
Using induction, show that T(n) = T(n/2) + 1 is O(lg n). Please explain steps, I'm trying to learn how to do this. Thank you :)
Solve exactly using the iteration method the following recurrence T(n) = 2T(n/2) + 6n, with T(8) = 12. You may assume that n is a power of two. Please explain your answer. (a) (20 points) Solve exactly using the iteration method the following recurrence T(n) - 2T(n/2) + 6n, with T(8)-12. You may assume that n is a power of two.
Question 6 (20 points) Solve the following recurrences using the Master Theorem. T(n) = 2T (3/4)+1 T(n) = 2T (n/4) + va 7(n) = 2T (n/4) +n T(n) = 2T (3/4) + n
T(n)=2T(n/2)+lgn, T(1)=0. Can someone help me with this please. I'm getting O(nlgn)
please show all steps Find L{f}(s) directly by evaluating the integral if 2t when 0 <t<3, when t > 3.
y′ + 3y = t + e^−2t I just need the general solution (please explain the process)
T(n) = 2T(n/2) + n log log n
1. (25 points) Given the recurrence relations. Find T(1024). 2 T(n) = 2T(n/4) + 2n + 2 for n> 1 T(1) = 2
all parts -2t e - (13 points) Let f(t) cos 2t, sin 2t) for t 2 0. F() (a) (4 points) Find the unit tangent vector for the curve d (F(t)-v(t)) using the product rule for dt (b) (5 points) Let v(t) = 7'(t). Calculate the dot product and simplify v(t) (c) (4 points) For an arbitrary vector-valued function 7 (t) with velocity vector = 1, what can be said about the relationship between F(t) and v(t)? if F(t) (t)...
find i3 if v(t) = 96e^(-2t) for t>= 0. show all you steps 4Ω 0 v(t) 40 Ω 15Ω 10Ω