To find the area of the figure, additional information about the shape of the figure is required. Given only the lengths 20m, 18m, 10m, and 5m is insufficient to automatically determine the area as the shape is unclear. However, if we assume a certain shape, for example, a rectangle or a combination of rectangles, the process differs.
Let's consider several possibilities:
### Possibility 1: Rectangle
If the figure is a rectangle, only the lengths of two adjacent sides are necessary to calculate the area. Assuming 20m and 18m are the lengths of the sides of the rectangle:
\[ \text{Area} = \text{Length} \times \text{Width} \]
\[ \text{Area} = 20m \times 18m \]
\[ \text{Area} = 360 \, \text{square meters} \]
This is just one interpretation based on the given lengths.
### Possibility 2: Composite Shape (split into known shapes)
If the figure is a composite shape (e.g., composed of rectangles), and the provided lengths denote dimensions of various parts, we need to know how these fit together.
#### Example: Combining two rectangles
- Rectangle 1: 20m by 5m
- Rectangle 2: 18m by 10m
Calculate the areas separately, then combine:
\[ \text{Area of Rectangle 1} = 20m \times 5m = 100 \text{ square meters} \]
\[ \text{Area of Rectangle 2} = 18m \times 10m = 180 \text{ square meters} \]
\[ \text{Total Area} = 100 \text{ square meters} + 180 \text{ square meters} = 280 \text{ square meters} \]
Without more specific instructions or a diagram, the exact calculation may vary. Ensure the dimensions cohesively form the assumed shape. Would you have more details or a sketch of the figure to provide further precision?
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Find the area of the figure.
20m
18m
10
5m
1 answer