The smallest number which can be shown by two doted rectangle is _?
**The Smallest Number That can be Shown by Two Dotted Rectangles**
To find the smallest number that can be shown by two dotted rectangles, we need to understand what a dotted rectangle represents and how it relates to numbers.
**Understanding Dotted Rectangles**
Dotted rectangles are often used to represent numbers visually. Each dot within the rectangle represents a unit or a count. By counting the number of dots within the rectangle, we can determine the value or quantity it represents.
**Finding the Smallest Number**
To find the smallest number that can be shown by two dotted rectangles, we need to consider the number of dots in each rectangle and how they can be combined.
1. Assume that the two dotted rectangles have the same number of dots. Let's say there are 'n' dots in each rectangle.
2. We can combine the dots of both rectangles by placing them side by side. This means that the combined number of dots is equal to the sum of the dots in each rectangle.
3. So, the smallest number that can be shown by two dotted rectangles with 'n' dots in each rectangle is 2n.
**Example**
Let's consider an example to illustrate this concept.
If each dotted rectangle has 4 dots, we can visualize this as follows:
Rectangle 1: ⚫⚫⚫⚫
Rectangle 2: ⚫⚫⚫⚫
Now, we combine the dots of both rectangles:
Combined: ⚫⚫⚫⚫⚫⚫⚫⚫
By counting the dots in the combined rectangle, we find that the smallest number that can be shown by two dotted rectangles with 4 dots each is 8.
**Conclusion**
In conclusion, the smallest number that can be shown by two dotted rectangles is obtained by combining the dots of both rectangles. By adding the number of dots in each rectangle, we get the smallest possible value. In the example above, the smallest number was 8, but this value will vary depending on the number of dots in each rectangle.
The smallest number which can be shown by two doted rectangle is _?
6
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