Answer:
225π cm^2, 706.5 cm^2, 706.858... cm^2
Explanation:
The area of a circle can be found using the following equation:

We know the radius is 15 cm, so we can substitute 15 cm in for r.

1. In terms of pi
To find the area in terms of pi, evaluate everything possible without multiplying by pi.
Evaluate the exponent.

15cm^2= 15 cm * 15 cm = 225 cm^2

This can be rewritten as:

2. Using 3.14 for pi
Substitute 3.14 in for pi.



Multiply

3. Using 3.14159265.... as pi


Multiply, using the pi button on a calculator
