3. Solve $$ 60 \div 4 $$ using an area model. Draw a number bond to show how you partitioned the area, and represent the division with a written method.

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To solve $$ 60 \div 4 $$ using an area model, we can follow these steps:

### Step 1: Understand the Problem
We need to divide 60 into 4 equal parts. This means we are looking for how many times 4 fits into 60.

### Step 2: Create the Area Model
1. **Draw a Rectangle**: Start by drawing a rectangle to represent the total area of 60.
2. **Partition the Area**: Since we are dividing by 4, we will partition the rectangle into 4 equal sections.

### Step 3: Calculate the Area of Each Section
To find the area of each section, we can divide the total area (60) by the number of sections (4):

$$
\text{Area of each section} = \frac{60}{4} = 15
$$

### Step 4: Number Bond Representation
A number bond visually represents how the total (60) is partitioned into parts (15, 15, 15, 15).

- The total is 60.
- Each part is 15.

### Step 5: Written Method
We can represent the division in a written method as follows:

$$
60 \div 4 = 15
$$

### Summary
- The area model shows a rectangle divided into 4 equal parts, each with an area of 15.
- The number bond shows that 60 is made up of four 15s.
- The written method confirms that $$ 60 \div 4 = 15 $$.

This method visually and mathematically demonstrates the division of 60 by 4.
To solve $$ 60 \div 4 $$ using an area model: 1. **Draw a rectangle** representing 60. 2. **Divide it into 4 equal parts**, each part is 15. 3. **Number bond**: 60 is made up of four 15s. 4. **Written method**: $$ 60 \div 4 = 15 $$. So, $$ 60 \div 4 = 15 $$.

Solve using an area model. Draw a number bond to show how you partitioned the area, and
represent the division with a written method.

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Solve using an area model. Draw a number bond to show how you partitioned the area, and represent the division with a written method.