Home
Class 12
MATHS
Find the equation of a circle circumscri...

Find the equation of a circle circumscribing the triangle whose sides are `x=0, y=0 and lx + my = 1`. If `l, m` can vary so that `l^2 + m^2 = 4l^2 m^2`, find the locus of the centre of the circle.

Promotional Banner

Similar Questions

Explore conceptually related problems

Find the equation of the circle which circumscribes the triangle formed by the lines x=0,y=0 and lx+my=1

Find the equation of the circle which circumscribes the triangle formed by the line: x+y=2,3x-4y=6 and x-y=0

Property 6 The family of circles circumscribing a triangle whose sides are L_(1);L_(2) and L_(3)=0

A triangle is formed by the lines x+y=0,x-y=0 and lx+my+1=0 . If l and m vary subject to the condition l^(2)+m^(2)=1 , then the locus of the circumcentre of the triangle is

Find the equation of a circle whose centre is at (4,-2) and 3x-4y+5=0 is tangent to circle.

Find the equation of a circle whose centre is at (4,-2) and 3x-4y+5=0 is tangent to circle.

Prove that the locus of the circumcentre of the variable triangle having sides y-axis, y = 2 and lx + my = 1 where (l, m) lies on the parabola y^(2)=4ax , is also a parabola