selection sort,quick sort,bubble sort
(all will take the same time and its time complexity is of
the order of n^2)
the time complexity for insertion sort when the list is
ordered from smaller to larger is O(n)
the time complexity for merge sort irrespective of the
order of the elements is O(nlogn)
The Time Complexity of Bubble sort,insertion sort and
selection sort is same i.e. O(n^2). So all sorting
algorithms will take same time to sort the elements.
Please correct me if im wrong..
1) Program A and B are analyzed and found to have worst-
case running times no greater than 150nlog2n and n2
respectively.Answer the folloWing questions if possible..
i) which program has the better guarantee on the running
time,for larger values of n(n>10000) ?
ii) which program has the better guarantee on the running
time,for small values of n(n<100) ?
iii) which program will run faster on average for n =1000
2) wRite a program to compute the number of collisions
required in a long random sequence of
insertions using linear probing ,quadratic probing and
double hashing
3) what is the optimal way to compute A1 A2 A3 A4 A5 A6
where the dimensions of the matrices are
A1:10*20 A2 : 20 * 1 A3 : 1 * 40 A4 : 40*5 A5 : 5 * 30
A6 : 30 X 15
along with your userid / name. ThanQ
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