" If the circle passing through the points "(1,t),(t,1),(t,t)," than for all values of "t," the circle passes through the fixed point "

The circle passing through the points (1, t), (t, 1) and (t, t) for all values of t passes through the point

The circle passing through the points (1, t), (t, 1) and (t, t) for all values of t passes through the point

The circle passing through the distinct points (1, t) , (t 1) & (t,t) for all real values of t,passes through the point (a.b),then a ^(2)+b^(2) is?

The equation of the circle passing through the point (1,1)

The circle passing through (t,1),(1,t) and (t,t) for all values of t also passes through

The locus of the centres of all circles passing through two fixed points.

The equation of the line passing through the points (ct_(1),a/(t_(1))),(ct_(2),c/(t_(2))) is

Let C be the circle with centre at (1,1) and radius =1 . If T is the circle centered at (0,y) passing through the origin and touching the circle C externally. Then the radius of T is equal to

Find the current passing through battery at t=0 and t= oo

From any point on the line (t+2)(x+y) =1, t ne -2 , tangents are drawn to the ellipse 4x^(2)+16y^(2) = 1 . It is given that chord of contact passes through a fixed point. Then the number of integral values of 't' for which the fixed point always lies inside the ellipse is