Tip 1 - Practice at Atleast 250 Questions
Tip 2 - Ex- Do at least 2 projects
Tip 1 : Have some projects on resume.
Tip 2 : Do not put false things on resume.



Consider the array {2,1,5,6,3,8} and 'K' = 3, the sorted array will be {8, 6, 5, 3, 2, 1}, and the 3rd largest element will be 5.
1) Kth largest element in an array is the kth element of the array when sorted in non-increasing order.
2) All the elements of the array are pairwise distinct.
You are given an array consisting of 'N' distinct positive integers and a number 'K'. Your task is to find the kth largest element in the array.




All the possible root to leaf paths are:
3, 4, -2, 4 with sum 9
5, 3, 4 with sum 12
6, 3, 4 with sum 13
Here, the maximum sum is 13. Thus, the output path will be 6, 3, 4.
There will be only 1 path with max sum.
You are given a binary tree of 'N' nodes.
Your task is to find the path from the leaf node to the root node which has the maximum path sum among all the root to leaf paths.



You are given ‘ARR’ = [7, 2, 6, 10, 8] and ‘M’ = 2. We split the array as [ 7, 2, 6] and [10, 8], the maximum of 7 + 2 + 6 and 10 + 8 is 18, which is the minimum possible.
You are given an array ‘ARR’ of size ‘N’ and an integer ‘M’. You have to split the array into ‘M’ non-overlapping, non-empty subarrays such that the maximum of all the subarray’s sum is the minimum possible. Your task is to return the minimum of the maximum of all the subarray’s sum.



1. Push(num): Push the given number in the stack if the stack is not full.
2. Pop: Remove and print the top element from the stack if present, else print -1.
3. Top: Print the top element of the stack if present, else print -1.
4. isEmpty: Print 1 if the stack is empty, else print 0.
5. isFull: Print 1 if the stack is full, else print 0.
We perform the following operations on an empty stack which has capacity 2:
When operation 1 1 is performed, we insert 1 in the stack.
When operation 1 2 is performed, we insert 2 in the stack.
When operation 2 is performed, we remove the top element from the stack and print 2.
When operation 3 is performed, we print the top element of the stack, i.e., 3.
When operation 4 is performed, we print 0 because the stack is not empty.
When operation 5 is performed, we print 0 because the stack is size 1, which is not equal to its capacity.
Stack is a data structure that follows the LIFO (Last in First out) principle. Design and implement a stack to implement the following functions:

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