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-module(asm). | |
-export([perimeter/1, area/1, areaEnclose/1, perimeterEnclose/1, bits/1]). | |
%% Shapes | |
% I am so sure about the requirements, and assume: | |
% 1. By "smallest enclosing rectangle", means both[0]: | |
% - Minimum-area enclosing rectangle | |
% - Minimum-perimeter enclosing rectangle | |
% 2. It does not base on coordinate system. | |
% | |
% [0]: https://en.wikipedia.org/wiki/Minimum_bounding_box_algorithms | |
perimeter({triangle, {A, B, C}}) when A > 0 andalso B > 0 andalso C > 0 -> | |
A + B + C. | |
area({triangle, {A, B, C}}) -> | |
if | |
A + B > C andalso B + C > A andalso A + C > B -> | |
P = perimeter({triangle, {A, B, C}})/2, | |
math:sqrt(P * (P - A) * (P - B) * (P - C)); | |
true -> | |
io:format("~s~n", ["Impossible triangle."]) | |
end. | |
% Minimum-area enclosing rectangle (2D) | |
areaEnclose({triangle, {A, B, C}}) -> | |
2 * area({triangle, {A, B, C}}). | |
% Minimum-perimeter enclosing rectangle (2D) | |
perimeterEnclose({triangle, {A, B, C}}) -> | |
2 * (min(A,B) + min(B,C)). | |
%% Summing the bits | |
bits(N) when is_integer(N) andalso N >= 0 -> | |
BIN = integer_to_list(N, 2), | |
lists:foldl(fun(X,ACC) -> (X - 48) + ACC end, 0, BIN). |
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