Addition and Subtraction of Decimal Fractions: Complete with 0

To avoid confusion, we will first add the digit 0 to the number 5.4 as follows:

$5.40\\+3.22\\$

Now let's solve the exercise in order:

We'll add the hundredths after the decimal point:

$0+2=2$

We'll then add the tenths after the decimal point:

$4+2=6$

Finally, we'll add the whole numbers before the decimal point:

$5+3=8$

Finally, simply solve the addition as follows:

$5.40\\+3.22\\8.62$

To avoid confusion, we will first add the digit 0 to the number 6.4 as follows:

$1.02\\+6.40\\$

Now let's solve the exercise in order:

We'll start by adding the hundredths after the decimal point:

$2+0=2$

We'll then add the tenths after the decimal point:

$0+4=4$

Finally, we will add the units before the decimal point:

$1+6=7$

Finally, calculate as follows:

$1.02\\+6.40\\7.42$

To avoid confusion in solving the exercise, we will first add the digit 0 to the number 6.55 as follows:

$6.550\\+3.412\\$

Now let's solve the exercise in order:

Let's add the thousandths after the decimal point:

$0+2=2$

Let's add the hundredths after the decimal point:

$5+1=6$

Let's add the tenths after the decimal point:

$5+4=9$

Finally, let's add the whole numbers before the decimal point:

$6+3=9$

And we obtain the following:

$6.550\\+3.412\\9.962$

To avoid confusion when solving the exercise, we will first add the digit 0 to the number 112.3 as follows:

$111.25\\+112.30\\$

First we'll combine the hundredths after the decimal point:

$5+0=5$

Next we'll combine the tenths after the decimal point:

$2+3=5$

Finally, we'll combine the whole numbers before the decimal point accordingly:

$1+2=3$

$1+1=2$

$1+1=2$

This gives us:

$111.25\\+112.30\\223.55$

To avoid confusion in solving the exercise, we'll first add the digit 0 to the number 3.212 in the following way:

$2.1012\\+3.2120\\$

Now let's solve the exercise in order:

Let's multiply the ten-thousandths after the decimal point:

$2+0=2$

Let's multiply the thousandths after the decimal point:

$1+2=3$

Let's multiply the hundredths after the decimal point:

$0+1=1$

Let's multiply the tenths after the decimal point:

$1+2=3$

Finally, let's multiply the whole numbers before the decimal point:

$2+3=5$

And we obtain the following:

$2.1012\\+3.2120\\5.3132$

To avoid confusion in solving the exercise, we will first add the digit 0 to the number 115.32 as follows:

$115.320\\+115.102\\$

Now let's solve the exercise in order:

Let's multiply the thousandths after the decimal point:

$0+2=2$

Let's multiply the hundredths after the decimal point:

$2+0=2$

Let's multiply the tenths after the decimal point:

$3+1=4$

Finally, let's multiply the whole numbers before the decimal point accordingly:

$5+5=10$

We'll add the tens to the tens digit and get:

$1+1+1=3$$1+1=2$

And we obtain the following:

$115.320\\+115.102\\230.422$

To avoid confusion when solving the exercise, we will first add the digit 0 to the number 30.1 as follows:

$33.23\\-30.10\\$

Now let's solve the exercise in order:

We'll first subtract the hundredths after the decimal point:

$3-0=3$

We'll then subtract the tenths after the decimal point:

$2-1=1$

Finally, we'll subtract the whole numbers before the decimal point accordingly:

$3-0=3$

$3-3=0$

Therefore:

$33.23\\-30.10\\03.13$

To avoid confusion in solving the exercise, we'll first add the digit 0 to the number 1.01 as follows:

$1.123\\-1.010\\$

Now let's solve the exercise in order:

Let's subtract the thousands after the decimal point:

$3-0=3$

Let's subtract the hundreds after the decimal point:

$2-1=1$

Let's subtract the tenths after the decimal point:

$1-0=1$

Finally, let's subtract the whole numbers before the decimal point:

$1-1=0$

And we obtain the following:

$1.123\\-1.010\\0.113$

To avoid confusion in solving the exercise, we will first add the digit 0 to the number 11.30 as follows:

$15.222\\-11.300\\$

Now let's solve the exercise in order:

Let's subtract the thousands after the decimal point:

$2-0=2$

Let's subtract the hundreds after the decimal point:

$2-0=2$

Let's subtract the tenths after the decimal point:

$2-3=$

Since we cannot subtract, we will borrow ten from the tens digit in the whole number before the decimal point and get:

$12-3=9$

Finally, let's subtract the whole numbers before the decimal point accordingly.

Remember that we borrowed ten from the tens digit, therefore:

$5-1-1=3$

$1-1=0$

And we get:

$15.222\\-11.300\\03.922$

To avoid confusion in solving the exercise, we will first add the digit 0 to the number 113.1 in the following way:

$113.10\\-102.32\\$

Now let's solve the exercise in order:

Let's subtract the hundreds after the decimal point:

$0-2=$

Since we cannot subtract, we'll borrow ten from the tenths digit after the decimal point and get:

$10-2=8$

Let's subtract the tenths after the decimal point, remembering that we borrowed ten, so we get:

$1-1-3=0-3$

Since we cannot subtract, we'll borrow ten from the hundreds digit of the whole number and get:

$10-3=7$

Finally, let's subtract the whole numbers before the decimal point accordingly.

Remember that we borrowed ten from the hundreds digit, so:

$3-1-2=0$

$1-0=1$

$1-1=0$

And we get:

$113.10\\-102.32\\010.78$

To avoid confusion in solving the exercise, we'll first add two zeros to the number 39.2 as follows:

$39.200\\-13.421\\$

Now let's solve the exercise in order:

Let's subtract the thousands after the decimal point:

$0-1=$

Since we cannot subtract, we'll borrow ten from the tenths digit after the decimal point (note that the hundreds digit is 0 and we cannot borrow from there)

After borrowing ten from the tenths digit, the hundreds digit will become 10 and from it we'll borrow ten to solve our exercise.

The hundreds digit will become 9 and we'll get the exercise:

$10-1=9$

Let's subtract the hundreds after the decimal point:

$9-2=7$

Let's subtract the tenths after the decimal point, remembering that we borrowed ten from it, therefore:

$2-1-4=1-4$

Since we cannot subtract, we'll borrow ten from the tens digit of the whole number and get:

$11-4=7$

Finally, let's subtract the whole numbers before the decimal point accordingly:

Remember that we borrowed ten from the tens digit, therefore:

$9-1-3=5$

$3-1=2$

And we'll get:

$39.200\\-13.421\\25.779$

In order not to get confused when solving the exercise, we will first add the digit 0 to the number 321.550 as follows:

$435.001\\-321.550\\$

Now let's solve the exercise in order:

Let's subtract the thousands after the decimal point:

$1-0=1$

Let's subtract the hundreds after the decimal point:

$0-5=$

Since we cannot subtract, we will borrow a ten from the hundreds digit of the whole number (note that the tenths digit after the decimal point is also 0)

Now the tenths digit after the decimal point is 10, we will borrow from it a ten and get:

$10-5=5$

Let's subtract the tenths after the decimal point, remembering that we borrowed a ten, therefore:

$10-1-5=4$

Finally, let's subtract the whole numbers before the decimal point accordingly.

Let's remember that we borrowed a ten from the hundreds digit, therefore:

$5-1-1=3$

$3-2=1$

$4-3=1$

And we get:

$435.001\\-321.550\\113.451$