Given a Linked list of N integers, the task is to find the sum of factorials of each prime element in the list.
Input: L1 = 4 -> 6 -> 2 -> 12 -> 3
Prime numbers are 2 and 3, hence 2! + 3! = 2 + 6 = 8.
Input: L1 = 7 -> 4 -> 5
Prime numbers are 7 and 5, hence 7! + 5! = 5160.
Approach: To solve the problem mentioned above follow the steps given below:
- Implement a function factorial(n) that finds the factorial of N .
- Initialize a variable sum = 0. Now, traverse the given list and for each node check whether node is prime or not.
- If node is prime then update sum = sum + factorial(node) otherwise else move the node to next.
- Print the calculated sum in the end.
Below is the implementation of the above approach:
- Minimum and Maximum Prime Numbers of a Singly Linked List
- Product of all prime nodes in a Doubly Linked List
- Delete all Prime Nodes from a Doubly Linked List
- Sum and Product of all Prime Nodes of a Singly Linked List
- Delete all Prime Nodes from a Singly Linked List
- Delete all Non-Prime Nodes from a Singly Linked List
- Count of Prime Nodes of a Singly Linked List
- Delete all Prime Nodes from a Circular Singly Linked List
- GCD of factorials of two numbers
- Numbers whose factorials end with n zeros
- Sum of all Palindrome Numbers present in a Linked list
- Sum of all perfect numbers present in an Linked list
- Multiply two numbers represented as linked lists into a third list
- Count natural numbers whose factorials are divisible by x but not y
- Absolute difference between the Product of Non-Prime numbers and Prime numbers of an Array
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