Calculating x, a chord of the inscribed green circle.
Notice.
a = 2 cm.
b = 6 cm.
d = a+b
d = 2+6
d = 8 cm.
d is the diameter of the ascribed yellow circle.
r = ½(a+b)
r = ½(2+6)
r = 4 cm.
r is the radius of the ascribed yellow circle.
x*c = 6*2
c = (12/x) cm.
d = r-a
d = 4-2
d = 2 cm.
It implies, length x is;
c² = r²+d²
(12/x)² = 4²+2²
(144/x²) = 16+4
144 = 20x²
x² = 144/20
x² = 36/5
x = √(36/5)
x = 6/√(5)
x = ⅕(6√(5)) units.
x = 2.683281573 units.
Again, x is the required length, a chord of the green inscribed circle.
We appreciate you contacting us. Our support will get back in touch with you soon!
Have a great day!
Please note that your query will be processed only if we find it relevant. Rest all requests will be ignored. If you need help with the website, please login to your dashboard and connect to support