AB is a chord of a circle. Draw the locus of a point in the circle so that it is equidistant from A and B.

The locus of a point on rhombus ABCD, so that it is equidistant from AB and BC

The locus of a point on rhombus ABCD, so that it is equidistant from B and D

Draw a line AB = 6 cm. Draw the locus of all the points which are equidistant from A and B.

Draw an angle ABC=75^(@) . Draw the locus of all the points equidistant from AB and BC.

Find the locus of a point whose each point is equidistant from the points A(2,3,-4) and B(-1,2,3).

A straight line AB is 8 cm long. Draw and describe the locus of a point which is : equidistant from A and B. Mark the two points X and Y, which are 4 cm from AB and equidistant from A and B. Describe the figure AXBY.

Describe : The locus of points within a circle that are equidistant from the end points of a given chord.

Using ruler and a compass only, construct a semi-circle with diameter BC = 7 cm. Locate a point A on the circumference of the semi-circle such that A is equidistant from B and C. Complete the cyclic quadrilateral ABCD, such that D is equidistant from AB and BC. Measure angleADC and write it down.

Using a rular and compass only : (i) Construct a triangle ABC with the following data : AB = 3.5 cm, BC = 6 cm and angleABC=120^(@) . (ii) In the same diagram, draw a circle with BC as diameter. Find a point P on the circunference of the circle which is equidistant from AB and BC. (iii) Measure angleBCP .

The diameter of a circle is 34 cm and a chord in that scene circle is 30cm. What is the distance from the center of that circle to the chord ?