You are given A eggs, and you have access to a building with B floors from 1 to B.
Each egg is identical in function, and if an egg breaks, you cannot drop it again.
You know that there exists a floor C with 0 <= C <= B such that any egg dropped at a floor higher than C will break, and any egg dropped at or below floor C will not break.
Each move, you may take an egg (if you have an unbroken one) and drop it from any floor X (with 1 <= X <= B).
Your goal is to know with certainty what the value of C is.
What is the minimum number of moves that you need to know with certainty what C is, regardless of the initial value of C
First Argument is an integer A denoting number of eggs.
Second Argument is an integer B denoting number of floors.
Return an integer denoting the Minimum number of moves.
A = 1 B = 2
A = 2 B = 10
Drop the egg from floor 1. If it breaks, we know with certainty that F = 0. Otherwise, drop the egg from floor 2. If it breaks, we know with certainty that F = 1. If it didn't break, then we know with certainty F = 2. Hence, we needed 2 moves in the worst case to know what F is with certainty.
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