Suppose an array A stores n integers, each of which is in {0, 1,
2, ...,...
Suppose an array A stores n integers, each of which is in {0, 1,
2, ..., 99}. Which of the following sorting algorithms can sort A
in O(n) time in the worst case?
Question 16 options:
A)
merge sort
B)
counting sort
C)
quicksort
D)
None of these options is correct.
E)
insertion sort
int i,sum=0;
int
array[8]={//You decide
this};
int *a,*b,*c;
a = array;
b =
&array[3];
c =...
int i,sum=0;
int
array[8]={//You decide
this};
int *a,*b,*c;
a = array;
b =
&array[3];
c =
&array[5];
c[-1] = 2;
array[1] =
b[1]-1;
*(c+1) = (b[-1]=5) +
2;
sum += *(a+2) + *(b+2) +
*(c+2);
printf("%d %d %d
%d\n",
sum, array[b-a], array[c-a],
*a-*b);
array[8]={ ?? };
what is array[8]?
Here are two relations:
R(A,B): {(0, 1), (2,3), (0, 1), (2,4), (3,4)}
S(B, C): {(0, 1),...
Here are two relations:
R(A,B): {(0, 1), (2,3), (0, 1), (2,4), (3,4)}
S(B, C): {(0, 1), (2, 4), (2, 5), (3, 4), (0, 2), (3, 4)}
Compute the following: a) 11'A+B.A2,B2(R); b) 71'B+l,C-l(S); c)
TB,A(R); d) TB,c(S); e) J(R); f) J(S); g) /A, SUM(Bj(R); h)
IB.AVG(C)(S'); ! i) !A(R); ! j) IA,MAX(C)(R t:><1 S); k) R ~L
S; I) R ~H S; m) R ~ S; n) R ~R.B<S.B S.
I want to know the solution for j to m
(1) A square matrix with entries aj,k , j, k = 1,
..., n, is called...
(1) A square matrix with entries aj,k , j, k = 1,
..., n, is called diagonal if aj,k = 0 whenever j is not equal to
k. Show that the product of two diagonal n × n-matrices is again
diagonal.
For X1, ..., Xn iid Unif(0, 1):
a) Show the conditional pdf X(i)|X(j) ∼ X(j)Beta(i, j...
For X1, ..., Xn iid Unif(0, 1):
a) Show the conditional pdf X(i)|X(j) ∼ X(j)Beta(i, j − i)
b Let n=5, find the joint pdf between X(2) and X(4).