a.
Explanation of Solution
Representing the numbers in a linked list:
- The numbers can be represented in a linked list by representing each digit in a node.
- Then, the digits in the number 1066 is 1, 0, 6, and 6 which can be represented separately in a linked list as shown:
b.
Explanation of Solution
Addition of two numbers in two different lists and storing the results in another list:
- To add the numbers present in two linked lists, the values present in each node should be added from right to left.
- The carry should be added with the previous node values...
c.
Explanation of Solution
// Set the current pointer of first linked list to point
// the last node of the first linked list.
Set ptr1 to last
// Set the current pointer of second linked list to point
// the last node of the second linked list.
Set ptr2 to last
// Set the value 0 to the variable “remainder”
Set remainder to 0
// Continue the following set of statements until the first // linked list and second linked list becomes empty.
While (ptr1 <> NULL and ptr2 <> NULL)
// Create a new node.
Get a node_new
// Add the value of the node where the current pointer
// of first linked list points with the value of the
// node where the current pointer of second linked
// list points.
// Then by using the MOD function perform the division
// to get the remainder of the additional values and
// set it to new node.
Set info(node_new) to (info(ptr1) + info(ptr2) + remainder) MOD 10
// Add the value of the node where the current pointer
// of first linked list points with the value of the
// node where the current pointer of second linked
// list points.
// Then by using the DIV function perform the division // to get the quotient of the additional values and
// set it to new node
Set remainder to (info(ptr1) + info(ptr2) + remainder)DIV 10
// Set the current pointer of first linked list to
// point the previous node of the current node of the
// first linked list...
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