Inscribed Polygon is defined as a polygon placed inside a circle so that all the vertices of the polygon lie on the circumference of the circle.
All the sides are chords in an inscribed polygon.

In the given figure, the vertices A, B, and C of the triangle lie on the circumference of the circle. So, triangle ABC is an inscribed polygon.

A. 6
B. 3
C. 4
D. 5
Correct Answer: D
Step 1: A polygon is said to be inscribed in a circle if each of its sides is a chord.
Step 2: â–³ABD, â–³BCD, â–³ADC, â–³ABC and quadrilateral ABCD are the only inscribed polygons.
Step 3: â–³AOD, â–³DOC, â–³OCB and â–³AOB are not inscribed polygons, because all of their sides are not chords of the circle.
Step 4: So, 5 polygons are inscribed in the figure.
Q1: Which of the following is true about an inscribed polygon?
Q2: If a triangle is inscribed in a circle, its sides are ______ of the circle.
Q: Are all polygons able to be inscribed in a circle?
A: No, only cyclic polygons (those whose vertices lie on a circle) can be inscribed.
Q: Is a square able to be inscribed in a circle?
A: Yes, a square can be inscribed in a circle.