Consider a circle of passing through the origin and the points `(a,b)` and `(-b,-a)`
What is the sum of the squares of the intercepts cut off by the circles on the axes ?

Consider a circle of passing through the origin and the points (a,b) and (-b,-a) What is the sum of the squares of the intercepts cut off by the circle on the axes ?

Consider a circle passing through the origin and the points (a,b) and (-b,-a). On which line does the centre of the circle lie? What is the sum of the squares of the intercepts cut-off by the circle on the axes?

The equation of the circle passing through the origin and cuts of intercepts -6 and 4 on the axes as

A circle passes through the origin O and cuts the axes at A (a,0) and B (0,b). The image of origin O in the line AB is the point

A circle of radius 'r' passes through the origin O and cuts the axes at A and B, Locus of the centroid of triangle OAB is

A circle which passes through origin and cuts intercepts on axes a and b , the equation of circle is

A circle of radius 'r' passes through the origin O and cuts the axes at A and B,Locus of the centroid of triangle OAB is

A circle of radius 'R' passes through the origin O and cuts the axes at A and B,Locus of the centroid of triangle OAB is