Draw two circles passing through A, B where AB = 5.4cm

Draw three circles passing through the points P and Q, where PQ=4 cm

Draw a circle with radius 3.4 cm. Draw tangent to the circle, passing through point B on the circle, without using centre.

Draw a circle with centre A and radius 3.5cm. Take a point B such that d(A,B)=8cm. Draw tangents to the circle passing through point B.

if three points are collinear , how many circles can be drawn through these points? Now, try to draw a circle passing through these three points.

consider a family of circles passing through two fixed points S(3,7) and B(6,5) . If the common chords of the circle x^(2)+y^(2)-4x-6y-3=0 and the members of the family of circles pass through a fixed point (a,b), then

Show that the point (11,2) is the centre of the circle passing through the points (1,2),(3,-4) and (5,-6).

Find the equation of the circle passing through the point (4,1) and (6,5) and whose centre is on the line 4x + y = 16 .

Find the equation of the circle passing through the points (4,1) and (6,5) and whose centre is on the line 4x+y=16 .

Take a graph paper, plot the point (2, 4), and draw a line passing through it.Now answer the following questions. Can you draw another line that passes through the point (2, 4).

Two circles intersect each other such that each circle passes through the centre of the other. If the distance between their centres is 12, what is the radius of each circle ?