This post is all about the solution of the A. Walking Master Codeforces Round 858 (Div. 2) Problem solution.
Problem Statement :
YunQian is standing on an infinite plane that contains the Cartesian coordinate system. She can move to the diagonally adjacent point on the top right or the adjacent point on the left in a single move.
That is, if she is at point (x,y), she can move to point (x+1,y+1) or point (x1,y).
YunQian begins at point (a,b) and wishes to move to point (c,d). Determine the bare minimum of moves she must make or declare that it is impossible.
Format of Input :
Timofey visited a well-known summer school and discovered a tree
with n vertices. A tree is an undirected connected graph with no
cycles.
Except for c0, every vertex in this tree is white. The vertex c0 is
black in colour.
Timofey wishes to make all of the vertices of this tree black. He
uses n1 operations to accomplish this. During the i-th operation, he
selects the currently white vertex ci and paints it black.
Let us define tree positivity as the shortest distance between all
pairs of different black vertices in it. The number of edges on the
path from v to u is the distance between the vertices v and u.
Timofey wants to know the current state of affairs after each
operation.
Format of the Output :
For every test case, print three strings a, b, and c separated by
spaces on a single line — capybara names, such that writing them
without spaces results in a line s. ab and cb, or ba and bc, must be
satisfied.
If you have several options for restoring the names, print any of
them. If the names are unable to be recovered, print ":(" (without
quotes)
Also Check this out:-
A. Walking Master Codeforces Round 858 (Div. 2) Problem solution, Click Here
B. Mex Master Codeforces Round 858 (Div. 2) Problem solution, Click Here
C. Sequence Master Codeforces Round 858 (Div. 2) Problem solution, Click Here
D. DSU Master Codeforces Round 858 (Div. 2) Problem solution, Click Here
Solution of the Problem: Click Here
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