Represent the following problem by drawing disks in the place value chart 1. To solve \( 30 \times 60 \), think \( \begin{array}{l}(3 \text { tens } \times 6) \times 10= \\ 30 \times(6 \times 10)= \\ 30 \times 60=\end{array} \)

To represent the multiplication problem \( 30 \times 60 \) using disks in a place value chart, you would follow these steps: 1. **Draw the tens place for 30**: Since 30 has 3 tens, you would draw 3 disks representing tens. 2. **Draw the tens place for 60**: Similarly, since 60 has 6 tens, you would draw 6 disks representing tens. 3. **Multiply the tens**: You would then multiply the number of disks representing tens from each number. In this case, you would multiply 3 tens by 6 tens. 4. **Draw the result**: To represent the product, you would draw the total number of disks that result from the multiplication. Here's how you could draw it: ``` Tens place for 30: 3 disks (each disk represents 10) 10 10 10 Tens place for 60: 6 disks (each disk represents 10) 10 10 10 10 10 Multiplication: 3 disks (from 30) × 6 disks (from 60) = 18 disks (Each disk represents 10, so 18 disks represent 180) Result: 180 disks (each disk represents 10, so this is 1800) ``` So, in the place value chart, you would have 18 disks representing the product of \( 30 \times 60 \), which is 1800.