The locus of the point of intersection of the lines `sqrt3x-y-4sqrt3t=0 and `sqrt3tx+ty-4sqrt3=0` (where t is a parameter) is a hyperbola whose eccentricity is

The locus of the point of intersection of the lines sqrt3 x- y-4sqrt3 t= 0 & sqrt3 tx +ty-4 sqrt3=0 (where t is a parameter) is a hyperbola whose eccentricity is:

The locus of point of intersection of the lines y+mx=sqrt(a^2m^2+b^2) and my-x=sqrt(a^2+b^2m^2) is

Any circle through the point of intersection of the lines x+sqrt(3)y=1 and sqrt(3)x-y=2 intersects these lines at points Pa n dQ . Then the angle subtended by the arc P Q at its center is (a) 180^0 (b) 90^0 (c) 120^0 depends on center and radius

The angle between the lines sqrt3 x – y–2 = 0 and x – sqrt3 y+1=0 is

Distance of origin from the line (1+sqrt3)y+(1-sqrt3)x=10 along the line y=sqrt3x+k

Find angles between the lines sqrt3x + y = 1 " and " x + sqrt3y = 1 .

Find angle between the lines y - sqrt3x - 5 0 " and " sqrt3 y - x +6 = 0 .

A straight line through the point (2, 2) intersects the lines sqrt3 x + y = 0 and sqrt3 x - y = 0 at the points A and B. The equation of AB so that the triangle OAB is equilateral, where O is the origin.