First, we write down our number. We can attach as many trailing zeros as we want to the decimal part.

Now, we count the zeros in $10.$ Since $10$ contains $1$ zero, we move the decimal point $1$ place to the right:

This gives the following diagram:

We ignore the leading zeros in the whole number part and trailing zeros in the decimal part. This gives the following number:

\[ 9.0 = 9 \]

Therefore: \[ 0.9 \times 10 = 9 \]

First, we write down our number. We can attach as many trailing zeros as we want to the decimal part.

Now, we count the zeros in $10.$ Since $10$ contains $1$ zero, we move the decimal point $1$ place to the right:

This gives the following diagram:

We ignore the leading zeros in the whole number part and trailing zeros in the decimal part. This gives the following number:

\[ 5.3 \]

Therefore:

\[ 0.53 \times 10 = 5.3 \]

First, we write down our number. We can attach as many trailing zeros as we want to the decimal part.

Now, we count the zeros in $10.$ Since $10$ contains $1$ zero, we move the decimal point $1$ place to the right:

This gives the following diagram:

We ignore the leading zeros in the whole number part and trailing zeros in the decimal part. This gives the following number: \[ 2.76 \]

Therefore: \[ 0.276 \times 10 = \bbox[3pt,Gainsboro]{\color{blue}2.76} \]

First, we write down our number. We can attach as many trailing zeros as we want to the decimal part.

Now, we count the zeros in $100.$ Since $100$ contains $2$ zeros, we move the decimal point $2$ places to the right:

This gives the following diagram:

We ignore the leading zeros in the whole number part and trailing zeros in the decimal part. This gives the following number:

\[ 10.2 \]

Therefore:

\[ 0.102\times 100=10.2 \]

First, we write down our number. We can attach as many trailing zeros as we want to the decimal part.

Now, we count the zeros in $1,000.$ Since $1,000$ contains $3$ zeros, we move the decimal point $3$ places to the right:

This gives the following diagram:

We ignore the leading zeros in the whole number part and trailing zeros in the decimal part. This gives the following number: \[ 225.0 = 225 \]

Therefore: \[ 0.225 \times 1,000 = \bbox[3pt,Gainsboro]{\color{blue}225} \]

First, we write down our number. We can attach as many trailing zeros as we want to the decimal part.

Now, we count the zeros in $100.$ Since $100$ contains $2$ zeros, we move the decimal point $2$ places to the right:

This gives the following diagram:

We ignore the leading zeros in the whole number part and trailing zeros in the decimal part. This gives the following number: \[ 70.0 = 70 \]

Therefore: \[ 0.7 \times 100=\bbox[3pt,Gainsboro]{\color{blue}70} \]

First, we write down our number. We can attach as many trailing zeros as we want to the decimal part.

Now, we count the zeros in $1,000.$ Since $1,000$ contains $3$ zeros, we move the decimal point $3$ places to the right:

This gives the following diagram:

We ignore the leading zeros in the whole number part and trailing zeros in the decimal part. This gives the following number: \[ 600.0 = 600 \]

Therefore: \[ 0.6 \times 1,000 = \bbox[3pt,Gainsboro]{\color{blue}600} \]

First, we write down our number. We can attach as many trailing zeros as we want to the decimal part.

Now, we count the zeros in $10,000.$ Since $10,000$ contains $4$ zeros, we move the decimal point $4$ places to the right:

This gives the following diagram:

We ignore the leading zeros in the whole number part and trailing zeros in the decimal part. This gives the following number: \[ 10,800.0 = 10,800 \]

Therefore: \[ 1.08 \times 10,000 = \bbox[3pt,Gainsboro]{\color{blue}10,800} \]

First, we write down our number. We can attach as many trailing zeros as we want to the decimal part.

Now, we count the zeros in $100,000.$ Since $100,000$ contains $5$ zeros, we move the decimal point $5$ places to the right:

This gives the following diagram:

We ignore the leading zeros in the whole number part and trailing zeros in the decimal part. This gives the following number: \[ 900.0 = 900 \]

Therefore: \[ 0.009 \times 100,000 = \bbox[3pt,Gainsboro]{\color{blue}900} \]