Mathematics
Grade-3-
Easy
Question
Find the area of the given figure
![](data:image/png;base64,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)
- 24 square units
- 18 square units
- 20 square units
- 36 square units
Hint:
Question
Hint:
Each figure have consist of square units.
We just need to measure the square inside the figure.
Squares inside verticle rectangle = 6 cross times 2 = 12 square units
Squares inside the horizontal rectangle = 3 cross times 4 = 12 square units
The total area of figure = Squares inside verticle rectangle + Squares inside the horizontal rectangle
= 12 + 12
= 24 square units
So the correct option is a.