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Two linked lists are having information of the same type in ascending order. Write down a module to merge them to a single linked list that is sorted
merge(struct node *p, struct node *q, struct **s)
{
struct node *z;
z = NULL;
if((x= =NULL) && (y = =NULL))
return;
while(x!=NULL && y!=NULL)
if(*s= =NULL)
*s=(struct link *)malloc(sizeof(struct node *z));
z=*s;
}
else
z-->link=(struct link *)malloc(sizeof(struct node *));
z=z-->link;
if(x-->data < y-->data)
z-->data=x-->data;
x=x-->link;
else if(x-->exp > y-->exp)
z-->data=y-->data;
y=y-->link;
else if(x-->data= =y-->data)
while(x!=NULL)
z link = struct link *malloc(sizeof(struct node *));
z=z link;
while(y!=NULL)
z-->link=NULL;
An undirected graph G with n vertices and e edges is shown by adjacency list. What is the time required to generate all the connected components? O (e+n)
infix to revrse polish
#why all the 4 operations i.e. insertion n deletion from rear end and front end is valid in input restricted DEQUE
The maximum degree of any vertex in a simple graph with n vertices is (n-1) is the maximum degree of the vertex in a simple graph.
The Linked list is a chain of structures wherein each structure contains data in addition to pointer, which stores the address (link) of the next logical structure in the list.
This method is the reverse of FIFO and assumes that each issue of stock is made from latest items received in the enterprises .Thus if the last lot to be received is not sufficient
Q. By making use of stacks, write an algorithm to determine whether the infix expression has balanced parenthesis or not.
Ask queConsider the following functional dependencies: Applicant_ID -> Applicant_Name Applicant_ID -> Applicant_Address Position_ID -> Positoin_Title Position_ID -> Date_Position_O
As we talked in class, a program with two integer variables is universal. Now, we consider a special form of four variableprograms. Let G = (V; E) be a directed graph, where V is a
Since the stack is list of elements, the queue is also a list of elements. The stack & the queue differ just in the position where the elements may be added or deleted. Similar to
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