All angles in the figure below are right angles. What is the area of the figure?

A composite figure with eight sides is shown.· The first side is on the left side of the figure and is vertical. It is labeled with a 5.
· Moving clockwise around the figure, the second side meets the first side at a right angle. This side is at the top of the figure and is horizontal. It is labeled with a 9.
· Moving clockwise around the figure, the third side meets the second side at a right angle. This side is at the right of the figure and is vertical. It is not labeled.
· Moving clockwise around the figure, the fourth side meets the third side at a right angle. This side is at the bottom of the figure and is horizontal. It is labeled with a 4.
· Moving clockwise around the figure, the fifth side meets the fourth side at a right angle. This side indents into the middle of the figure and is vertical. It is labeled with a 3.
· Moving clockwise around the figure, the sixth side meets the fifth side at a right angle. This side is in the middle of the figure and is horizontal. It is not labeled.
· Moving clockwise around the figure, the seventh side meets the sixth side at a right angle. This side indents into the middle of the figure and is vertical. It is not labeled.
· Moving clockwise around the figure, the eighth side meets the seventh side at a right angle. This side is on the bottom of the figure and is horizontal. It is labeled with a 2.
· The eighth side also meets the first side at a right angle to close the shape.
(1 point)
Responses

14
14

18
18

28
28

36
36

1 answer

To find the area of the figure, we can break it down into smaller rectangles and squares.

The first rectangle has a length of 5 and a width of 9, so its area is 5 * 9 = 45.

The second rectangle has a length of 4 and a width of 3, so its area is 4 * 3 = 12.

The third rectangle has a length of 2 and a width of 3, so its area is 2 * 3 = 6.

Adding up the areas of the three rectangles, we get 45 + 12 + 6 = 63.

Therefore, the area of the figure is 63.