Step-by-step explanation:
When you multiply 0.6 and 0.2, you do not get 1.2. Rather, the product would be 0.12.
We have the equation 
To show you what is happening, lets convert these numbers into fractions
This would give us 
Recall that when you multiply two fractions, you multiply the numerators and denominators separately. Doing so gives us

Which then becomes

The last thing we need to do is to create a common denominator

Another way to see what is happening is by thinking about the numbers in scientific notation. Doing so would give us

Once we multiply these terms, we get

Now we can convert these numbers into decimals to get
