Summing Squares Approach

In this lesson, Alvin explores the strategy to solving the following interview problem:

Write a function, summing_squares, that takes a target number as an argument. The function should return the minimum number of perfect squares that sum to the target. A perfect square is a number of the form (i*i) where i >= 1.

For example: 1, 4, 9, 16 are perfect squares, but 8 is not a perfect square.

Given 12:

summing_squares(12) -> 3

The minimum squares required for 12 is three, by doing 4 + 4 + 4.

Another way to make 12 is 9 + 1 + 1 + 1, but that requires four perfect squares.

summing_squares(8) # -> 2

summing_squares(9) # -> 1

summing_squares(12) # -> 3

summing_squares(1) # -> 1

summing_squares(31) # -> 4

If you need additional support taking these DSA skills and actually applying them, take Alvin's complete data structures and algorithms course on Structy. You can try out the concepts yourself in their interactive code editor and learn advanced DSA patterns like stack exhaustive recursion.

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