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In a square with side length of 6, what is the distance between the center of the square and the center of the largest equilateral triangle inscribed inside the square?
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In a square with side length of 6, what is the distance between the center of the square and the center of the largest equilateral triangle inscribed inside the square?
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Feb 24, 2021
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In a square with side length of 6, what is the distance between the center of the square and the center of the largest equilateral triangle inscribed inside the square?
Mathematics
high-school
Koyasha
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Koyasha
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Place the right angle at the origin. Short leg on x-axis.
The forth corner of the square is the point on the hypotenuse where the line y = x intersects. (Draw a diagram!)
In this case the hypotenuse is y = -4x/3 + 8
x = -4x/3 + 8
7x/3 = 8
7x = 24
x = 3.428571429
Dredbound
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Feb 28, 2021
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Dredbound
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