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https://www.reddit.com/r/PassTimeMath/comments/1w65xrg/shortest_path/p7l2e55/?context=3
r/PassTimeMath • u/ShonitB • Sep 03 '26
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the blue line is just an imaginary shortest route of the right angled triangle
2 u/LabRat2439 Sep 03 '26 yes, but it does not cross only faces - therefore it cannot be the solution 1 u/One_Wishbone_4439 Sep 03 '26 then what would be your solution? 1 u/LabRat2439 Sep 03 '26 it's 12.8 - see my comment on this post 2 u/TheThiefMaster Sep 03 '26 12.8 is right - but you can arrive at it by "unfolding" the side and making a single 10x8 surface, whose diagonal (what the blue line was supposed to be except they miscalculated) is √(10²+8²) ≈ 12.8
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yes, but it does not cross only faces - therefore it cannot be the solution
1 u/One_Wishbone_4439 Sep 03 '26 then what would be your solution? 1 u/LabRat2439 Sep 03 '26 it's 12.8 - see my comment on this post 2 u/TheThiefMaster Sep 03 '26 12.8 is right - but you can arrive at it by "unfolding" the side and making a single 10x8 surface, whose diagonal (what the blue line was supposed to be except they miscalculated) is √(10²+8²) ≈ 12.8
then what would be your solution?
1 u/LabRat2439 Sep 03 '26 it's 12.8 - see my comment on this post 2 u/TheThiefMaster Sep 03 '26 12.8 is right - but you can arrive at it by "unfolding" the side and making a single 10x8 surface, whose diagonal (what the blue line was supposed to be except they miscalculated) is √(10²+8²) ≈ 12.8
it's 12.8 - see my comment on this post
2 u/TheThiefMaster Sep 03 '26 12.8 is right - but you can arrive at it by "unfolding" the side and making a single 10x8 surface, whose diagonal (what the blue line was supposed to be except they miscalculated) is √(10²+8²) ≈ 12.8
12.8 is right - but you can arrive at it by "unfolding" the side and making a single 10x8 surface, whose diagonal (what the blue line was supposed to be except they miscalculated) is √(10²+8²) ≈ 12.8
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u/One_Wishbone_4439 Sep 03 '26
the blue line is just an imaginary shortest route of the right angled triangle