1) Extend AB to point D on circumference. Let BD = x 2) Extend CB to point E on circumference. Let BE = y 6x = 2y => 3x=y There is another rule in which if two chords of a circle divide each other in a circle and are perpendicular to each other then Let a,b,c, d be divided parts of the chord then Radius = sqrt( a^2+b^2+c^2+d^2)/2 Here, sqrt( x^2+y^2+36+4) /2= 5sqrt2 10x^2 = 160 x^2 = 16=> x=4 y=12 Draw perpendicular from O to point G on chord CE CE = 7 GB = 7- 2 = 5 Using the same method OG = 1 OB = sqrt( 1+25) OB = sqrt(26)
1) Extend AB to point D on circumference. Let BD = x
2) Extend CB to point E on circumference. Let BE = y
6x = 2y => 3x=y
There is another rule in which if two chords of a circle divide each other in a circle and are perpendicular to each other then
Let a,b,c, d be divided parts of the chord then
Radius = sqrt( a^2+b^2+c^2+d^2)/2
Here, sqrt( x^2+y^2+36+4) /2= 5sqrt2
10x^2 = 160
x^2 = 16=> x=4
y=12
Draw perpendicular from O to point G on chord CE
CE = 7
GB = 7- 2 = 5
Using the same method OG = 1
OB = sqrt( 1+25)
OB = sqrt(26)
@Nalogpi
Thank you beta for sharing.
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Thankyouuu sirr ❤❤
You are welcome beta. All the best.
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