Calculating x, the side length of the ascribed square.
tana = 14/7
a = atan(2)°
b = 90+a
b = (90+atan(2))°
c² = 14²+7²
c² = 196+49
c = √(245) units.
c = 7√(5) units.
d² = √(245)²+9²-2*9*7√(5)cos(90+atan(2))
d = 24.0416305603 units.
d is the diagonal of the square.
Therefore, x is;
d² = 2x²
24.0416305603² = 2x²
x² = 289
x = √(289)
x = 17 units.
Again, x is the side length of the ascribed square.
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