Return the first N perfect squares
input = 4;
output = [ 1 4 9 16 ];
I have seen this type of solution several times, and it is completely counter to the spirit of Cody. It is no different than an EVAL statement. :(
Project Euler: Problem 7, Nth prime
Is the input divisible by 3?
Remove the Zero
Recurring Cycle Length (Inspired by Project Euler Problem 26)
Parse me a Lisp
Project Euler: Problem 16, Sums of Digits of Powers of Two
Return the Nth Output from an Input Command
Guess the Coefficients!
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