Question

TO ILLUSTRATE THAT THE PERPENDICULAR BISECTOR OF THE SIDES OF THE TRIANGLE CONCUR AT A POINT IN THREE CASES IN


➡️ACUTE ANGLED ANGLED TRIANGLE

➡️RIGHT ANGLED TRIANGLE

➡️OBTUSE ANGLED TRIANGLE​

Answer 1

Step-by-step explanation:

The point of congruency of perpendicular bisectors of a triangle is Circumcentre.

The three perpendicular bisectors of a triangle meet at a point called Circumcentre of the triangle and is equidistant from the vertices of the triangle.

The distance of circumcentre from each of the three vertices is called Circumradius of the triangle.

The circle drawn with circumcentre as centre and circumradius as the radius is called Circumcircle of the triangle and passes through all the three vertices of the triangle.

Answer 2

Answer:

⇒$ITS$ $ACUTE$ $ANGLED$ $TRIANGLE$