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【Haichuan Thinks 02】How to find the side length of this equilateral triangle

2020-01-29View Original

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How to find the side length of this equilateral triangle
Reply #22020-01-29
Happy New Year, Old Fish! The side length I calculated is 16/√3; I haven’t checked it yet, so I’m not sure if it’s correct . {:3_51:}
Reply #32020-01-29
The method involves connecting the intersection point of three perpendicular lines to the three vertices, which allows the area to be calculated; meanwhile, the area of an equilateral triangle is equal to 1/4 times the base length multiplied by square root of three
Reply #42020-01-29
Everyone is welcome to participate if they have time. You can vote by visiting the link below. This is the second phase of the 2019 \"Top 10 Outstanding Members\" selection process – vote for your favorite candidate! https://bbs.hcbbs.com/thread-2895894-1-1.html (Source: Haichuan Chemical Industry Forum)
Reply #52020-01-29
I calculated the side lengths using trigonometric functions. Using the area method for verification, the side length = 16/√3, which is correct. {:3_51:}
Reply #62020-01-31
Using the area method, 1/2absinα=∑3 small triangles, with side length of 6√3
Reply #72020-02-03
(1+3+5)*a/2=√3/4a*a; thus, a=18/√3=6*√3
Reply #82020-02-03
Ah, oh no, big brother made a mistake – (5+3+1) = 8. It’s not 8… that’s awful… If it’s not 8, I’ll become poor and suffer from stomach problems; my anus will also hurt and I’ll have diarrhea.... {:3_51:}
Reply #92020-02-04
Equal area method, side length 6√3.

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