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You can graph y = x^(1/2) and also graph y = x on the same graph. See which one increases faster as you go from left to right on the graph. After graphing, does that make any sense? Since y = x increases faster, it means the solution is not very scalable.
Day 19: Interfaces
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can you please share us where i can find that n^1/2 is better than n ?
You can graph y = x^(1/2) and also graph y = x on the same graph. See which one increases faster as you go from left to right on the graph. After graphing, does that make any sense? Since y = x increases faster, it means the solution is not very scalable.
HackerRank solutions.