Product Engineer

You are given two Singly Linked Lists of integers, which may have an intersection point.

Your task is to return the first intersection node. If there is no intersection, return NULL.

Example:-

The Linked Lists, where a1, a2, c1, c2, c3 is the first linked list and b1, b2, b3, c1, c2, c3 is the second linked list, merging at node c1.

You are given a 2-dimensional array/list having N rows and M columns, which is filled with ones(1) and zeroes(0). 1 signifies land, and 0 signifies water.

A cell is said to be connected to another cell, if one cell lies immediately next to the other cell, in any of the eight directions (two vertical, two horizontal, and four diagonals).

A group of connected cells having value 1 is called an island. Your task is to find the number of such islands present in the matrix.

You are given a binary matrix (it contains only 0s and 1s) with dimensions ‘N * M’. You need to find and return the sum of coverages of all zeros of the given matrix.

Coverage for a particular 0 is defined as the total number of ‘1s’ around it (i.e., immediate left, immediate right, immediate up, and immediate bottom positions).

You are given a binary tree, in which the data present in the nodes are integers. You are also given an integer X.

Your task is to delete all the leaf nodes with value X. In the process, if the newly formed leaves also have value X, you have to delete them too.

For example:

For the given binary tree, and X = 3:

You are given a 2D board('N' rows and 'M' columns) of characters and a string 'word'.

Your task is to return true if the given word exists in the grid, else return false. The word can be constructed from letters of sequentially adjacent cells, where adjacent cells are horizontally or vertically neighboring.

Note:

The same letter cell should not be used more than once.

For Example:

For a given word “design” and the given 2D board 
[[q’, ‘v’, ‘m’, ‘h’],
 [‘d’, ‘e’, ‘s’, ‘i’],
 [‘d’, ‘g’, ‘f’, ‘g’],
 [‘e’, ‘c’, ‘p’, ‘n’]]

The word design can be formed by sequentially adjacent cells as shown by the highlighted color in the 2nd row and last column.

Asked me puzzle of cutting rod and coin exchange