$$ 5 \cdot 3 $$ Answer The expression was rewritten using the Commutative Property of Multiplication $$ \smile $$. $$ 5 \cdot 3 $$ means $$ \square+\square+\square+\square+\square $$ which equals $$ \square $$ $$ 3 \cdot 5 $$ means $$ \square+\square+\square $$ which equals $$ \square $$

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Let's break down the expression $$ 5 \cdot 3 $$ using the Commutative Property of Multiplication, which states that the order of multiplication does not affect the product.

1. **Calculate $$ 5 \cdot 3 $$**:
   - This means adding $$ 5 $$ three times:
   $$
   5 \cdot 3 = 5 + 5 + 5 = 15
   $$

2. **Rewrite using the Commutative Property**:
   - According to the Commutative Property, $$ 5 \cdot 3 $$ can be rewritten as $$ 3 \cdot 5 $$.

3. **Calculate $$ 3 \cdot 5 $$**:
   - This means adding $$ 3 $$ five times:
   $$
   3 \cdot 5 = 3 + 3 + 3 + 3 + 3 = 15
   $$

Now, we can fill in the squares in your statements:

- $$ 5 \cdot 3 $$ means $$ 5 + 5 + 5 = 15 $$ (so the first square is $$ 5 $$, the second square is $$ 5 $$, the third square is $$ 5 $$, the fourth square is $$ 5 $$, and the fifth square is $$ 5 $$).
- $$ 3 \cdot 5 $$ means $$ 3 + 3 + 3 + 3 + 3 = 15 $$ (so the first square is $$ 3 $$, the second square is $$ 3 $$, the third square is $$ 3 $$, the fourth square is $$ 3 $$, and the fifth square is $$ 3 $$).

Thus, the final answers are:
- $$ 5 \cdot 3 = 15 $$
- $$ 3 \cdot 5 = 15 $$

Both calculations confirm that $$ 5 \cdot 3 $$ and $$ 3 \cdot 5 $$ yield the same result, demonstrating the Commutative Property of Multiplication.
$$ 5 \cdot 3 = 15 $$ and $$ 3 \cdot 5 = 15 $$.

\( 5 \cdot 3 \) Answer The expression was rewritten using the Commutative Property of Multiplication \( \smile \). \( 5 \cdot 3 \) means \( \square+\square+\square+\square+\square \) which equals \( \square \) \( 3 \cdot 5 \) means \( \square+\square+\square \) which equals \( \square \)

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