We have,
(x+12,y2−1)=(13,32)
On comparing both side and we get,
x+12=13
x=13−12
x=2−36
x=−16
Now,
y2−1=32
y2=32+1
y2=52
y=5
Hence, this is the answer.
Find the equation of the circle which circumscribes the triangle formed by the lines: (i) x+y+3=0,x−y+1=0 and x=3 (ii) 2x+y−3=0,x+y−1=0 and 3x+2y−5=0 (iii) x+y=2,3x−4y=6 and x−y=0. (iv) y=x+2,3y=4x and 2y=3x.