Answer:

Explanation:
We have been given that the radius of a flying disc is 7.6 centimeters. We are asked to find the approximate area of the disc.
We know that a disc is in form of circle, so we will use area of circle formula to find area of our given disc.
, where, r represents radius of circle.
Upon substituting
in area formula, we will get:




Therefore, the area of the flying disc is approximately 181.46 square centimeters.