Q:
Write a function DeleteList() that takes a list, deallocates all of its memory and sets its
head pointer to NULL (the empty list).
A:
Delete the whole list and set the head pointer to NULL. There is a slight complication
inside the loop, since we need extract the .next pointer before we delete the node, since
after the delete it will be technically unavailable.
void DeleteList(struct node** headRef) {
struct node* current = *headRef; // deref headRef to get the real head
struct node* next;
while (current != NULL) {
next = current->next; // note the next pointer
free(current); // delete the node
current = next; // advance to the next node
}
*headRef = NULL; // Again, deref headRef to affect the real head back
// in the caller.
}
Thursday, April 22, 2010
Count()
Q:
Write a Count() function that counts the number of times a given int occurs in a list.
A:
int Count(struct node* head, int searchFor) {
struct node* current = head;
int count = 0;
while (current != NULL) {
if (current->data == searchFor) count++;
current = current->next;
}
return count;
}
Alternately, the iteration may be coded with a for loop instead of a while...
int Count2(struct node* head, int searchFor) {
struct node* current;
int count = 0;
for (current = head; current != NULL; current = current->next) {
if (current->data == searchFor) count++;
}
return count;
}
Write a Count() function that counts the number of times a given int occurs in a list.
A:
int Count(struct node* head, int searchFor) {
struct node* current = head;
int count = 0;
while (current != NULL) {
if (current->data == searchFor) count++;
current = current->next;
}
return count;
}
Alternately, the iteration may be coded with a for loop instead of a while...
int Count2(struct node* head, int searchFor) {
struct node* current;
int count = 0;
for (current = head; current != NULL; current = current->next) {
if (current->data == searchFor) count++;
}
return count;
}
Sunday, February 28, 2010
Arangement of blocks
You are given N blocks of height 1…N. In how many ways can you arrange these blocks in a row such that when viewed from left you see only L blocks (rest are hidden by taller blocks) and when seen from right you see only R blocks? Example given N=3, L=2, R=1 there is only one arrangement {2, 1, 3} while for N=3, L=2, R=2 there are two ways {1, 3, 2} and {2, 3, 1}.
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