If a circle of radius `3` units is touching the lines `sqrt3y-4xy+ sqrt3x^2=0` in the first quadrant then the length of chord of contact to this circle, is:

If a circle of radius 3 units is touching the lines sqrt3y^2-4xy+ sqrt3x^2=0 in the first quadrant then the length of chord of contact to this circle, is:

If a circle of radius 3 units is touching the lines sqrt(3)y-4xy+sqrt(3)x^(2)=0 in the first quadrant then the length of chord of contact to this circle,is:

If a circle of radius 3 units is touching the lines sqrt3 y^2 - 4xy +sqrt3 x^2 = 0 in the first quadrant then length of chord of contact to this circle is :

If a circle of radius b units with centre at (0,b) touches the line y = x-sqrt(2) , then what is the value of b ?

A circle of radius 4 units touches the coordinate axes in the first quadrant.Fined the equation of its images with respect to the line mirrors x=0 and y=0

Find the area bounded by the circle x^2 + y^2 = 16 and the line sqrt3y = x in the first quadrant, using integration.

Find the area bounded by the circle x^2 + y^2 = 16 and the line sqrt3y = x in the first quadrant, using integration.

Let 2x^(2)+y^(2)-3xy=0 be the equation of a pair of tangents drawn from the origin O to a circle of radius 3 with centre in the first quadrant.If A is one of the points of contact, then the length of OA is