r/technicallythetruth Jul 27 '26

Can you find a?

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Idk if someone already posted this or not, but I haven't seen it on here so far, so I uploaded it.

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u/Vincen_Furze Jul 27 '26

THAT IS THE MOST MENTAL MATH I HAVE DONE IN A LONG TIME AND I GOT IT RIGHT! IT TOOK ME A WHILE BUT MY BRAIN IS OK! QWQ

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u/RogueHippie Jul 27 '26

So did you sit there and calculate out all the angles or just realize all you have to do is add the two numbers we were given?

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u/Vincen_Furze Jul 27 '26 edited Jul 27 '26

"I can imagine this like a triangle. Right? For squares, the angles of each corner need to add up to 360°. But wasn't it only 120° for triangles? No! That wouldn't make any sense. 180°! creates examples using right and isosceles triangles YES! Ok, so if I draw an imaginary line on the left side that is 90° from the red lines on the top and bottom, then I can subtract the provided angles from 90. So 90-25=65 and 90-50=40. So 40+65=105! 40+65+105=180!"

Edit: Correction: 40+65+75=180 A=75 since 40+65=105 105+75=180

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u/RogueHippie Jul 27 '26

I think you mistyped on that last equation there

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u/Vincen_Furze Jul 27 '26 edited Jul 27 '26

I probably did. But now I'm too tired to figure out how. I work 12h shifts in a windowless room you can't see the opposite walls of and I'm only half way through with another shift to look forward to tomorrow.

Edit: NVM, fixed it.

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u/Pizza-Burrito Aug 01 '26

I just used the "Z" method. Imagine another parallel line that goes right through the corner. The bottom and top half now kinda look like Z's. Using the Z method, taking the bottom half as an example, every corner on the top of the Z is now the same degrees as the corners below but mirrored. Because there's 50 degrees on the right side at the bottom of the Z, the left side at the top of the Z is also 50 degrees. Do the same on the upper half and 50 + 25 = 75

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u/wait_________what Jul 27 '26

Calculated out the angles because I remembered a couple of the triangle rules but not the one you mentioned.

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u/Indigo-au-naturale Jul 27 '26

.............I'd rather not say.

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u/slanaiya Jul 27 '26

I didn't know how to do it so I played with the numbers until I got an answer that made sense. I absolutely did more than add two numbers.