Hello and have a nice week !
Im asking your help with the following exercices (tried but failed).
So the first one
Find the closed form of the double summation
S(from j=1 to n) S(from i=0 to infinity) j^5/3 (1-1/2j^1/3)^I
The second one
(a) T(n)=T(n/4)+log4_n and T(1)=0 fond the closed form .
(b) A flower can live for 2 years and reproduct once a year.Specifically it reproducts during its first year of life . Find a reprospective relation that describes the number of flowers in time n and then find a closed form if we know that in time 0 there is only one flower.
Thanks in advance !!!!
really thanks for the help !
i solved the first one !!!!!!!
But what about the other one with the 2 parts ????
And again thanks in advance !
for the second one part a i found sth but i dont think it is right (cause i dont even use the t(1)=0).
T(n)=O((log4_n)*n^(log4_2) How can i find the closed form of the reprospective relation ?
and what about the part b ?