Answer:

Explanation:
Look at the picture.
We have the half of circle and a triangle.
The fromula of an area of a circle:

r - radius
We have r = 8cm. Substitute:

The formula of an area of a triangle:

b- base
h - height
We have b = 8cm + 8cm = 16cm and h = 15cm. Substitute:

The area of the figure:

Substitute:
