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### Course: MAP Recommended Practice > Unit 34

Lesson 10: Adding decimals- Adding decimals with hundredths
- Adding decimals < 1 (hundredths)
- Adding decimals with ones, tenths and hundredths
- Adding decimals and whole numbers (hundredths)
- Adding decimals (hundredths)
- Adding decimals: 9.087+15.31
- Adding decimals: 0.822+5.65
- Adding three decimals

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# Adding decimals with ones, tenths and hundredths

Learn all about adding decimals, specifically in the hundredths place. Learn about aligning decimal points and adding each place value separately, from hundredths to ones. It also introduces a systematic way to add decimals.

## Want to join the conversation?

- how do you do the addition of decimals more simple?(24 votes)
- Adding up decimals is as easy as adding up whole numbers. If you line up the place values correctly, the addition is the same. Whenever you set up a decimal addition problem, just double-check that the tenths place of the first number lines up with the tenths place of the second number and so on.(13 votes)

- is 10 tenths 1 whole?(9 votes)
- Yes, 10 tenths is 1 whole. This is because 10 tenths = 10/10 and 10/10 = 1/1 which is 1 whole.(16 votes)

- how to decimels like this 9.86 + 76 = ?(0 votes)
- Dont add anything to the decimals place. Just add 76+9, and then add 0.86(17 votes)

- how do you do the addition of decimals more simple?(4 votes)
- Think of adding with decimals as adding with normal numbers. For example:

8.74 + 9.3

You can write 9.3 as 9.30, as I will do for this example:

8.74 → 874 and 9.3 → 930

Then, add 874 and 930, which comes out to 1,804.

Finally, put the decimals back in. Your answer should come out to be 18.04. Check it with a calculator -- it's correct.(5 votes)

- I need help multiplying fractions by whole numbers and whole numbers by fractions.(2 votes)
- https://www.khanacademy.org/math/cc-fifth-grade-math/cc-5th-fractions-topic/tcc-5th-mult-fract-and-whole/v/concept-fraction-whole-number-product

This video should help you out with multiplying fractions by whole numbers and vice versa.(6 votes)

- this helped but but its still confusing(3 votes)
- how do you write 75 hundreths in a question(2 votes)
- 0.75 is 75 hundreths because that last 5 digit is in the hundreths place.

To do other numbers remember that it goes 0. tenths, hundredths, thousandths, ten thousandths, so on and so on.(4 votes)

- Can it be simpler because you can easiley do it by just doing it like this.

61.37

+ 4.22

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65.59(3 votes) - There should have been parentheses at1:16because if not, you would have to go left to right.(3 votes)
- This helped me a lot, Thank you I have to finish 30 more lessons.(3 votes)

## Video transcript

- Let's do some more involved
examples using decimals. So, let's say we wanna
add four and 22 hundredths to 61 and 37 hundredths. Like always, I encourage
you to pause the video and try to figure out on your own. Well the way that my
brain tries to tackle it, is it says, alright, I have
four and 22 hundredths, and 61 and 37 hundredths, how about I add the four plus the 61, so it's gonna be four plus 61, and then separately let
me add the 22 hundredths to the 37 hundredths, so then I'm gonna add 22
hundredths plus 37 hundredths, and so four plus 61 is
going to be equal to 65, and then 22 hundredths plus 37 hundredths, well, what's 22 plus 37? Let's see, 20 plus 30 is 50, and then two plus seven is nine, and so it's going to be 59 hundredths. So 59 hundredths, so it's gonna be 65 and 59 hundredths, which we can write as
65 and 59 hundredths. Now like I've mentioned
in previous videos, there's many different
ways of adding decimals, and in future videos we'll learn arguably faster ways of doing it, but I wanna show you multiple ways so you get a sense of ways to approach it, and this is the way
that I do it in my head if someone said hey,
something cost $61.37, and then you had to pay $4.22 in tax, how much did you have to pay in total, this is how I would
actually do it in my head, I would get $65.59. Let's do another example. So let's say that we have
three and 53 hundredths, and we wanna add that to
four and 72 hundredths, like always, pause this video and see if you can figure
it out on your own. So like we did in the previous example, we can say alright, we could add the ones, three ones plus four ones, so it's gonna be three plus four, and then we could add the hundredths, and we could say plus 53 hundredths, plus 53 hundredths, plus 72 hundredths, plus 72 hundredths, now the three plus four
is pretty straightforward, that's just going to be ... Yup, blue color, this is just going to be equal to seven, but what is 53 hundredths
plus 72 hundredths? Well, what's 53 plus 72? I'm going to write it this way, this is 53 hundredths, hundredths, and this is 72 hundredths, well, three plus two is
going to be equal to five, and then 50 plus 70 is equal to 120, so this is going to be 125 hundredths, 125 hundredths, so how we write 125
hundredths as a decimal or just as a number? Well, there's a couple of
ways to think about it, you could view this as 100 hundredths, hundredths, plus 25 hundredths, plus 25 hundredths, and the reason why I
picked 100 hundredths, is because 100 hundredths make a whole, plus 25 hundredths, and so 100 hundredths
is just going to be one, so this is going to be
one plus 25 hundredths, so I could write this one plus 0.25, and remember, I'm adding
that to the seven here, so it's gonna be seven, plus the one, plus the 25 hundredths, so when we added the 53
hundredths plus the 72 hundredths, we got 125 hundredths, which is the same thing
as one and 25 hundredths, now, the one, we could add in
the ones to the other ones, and so this is going to be seven plus one, is equal to eight, eight
and 25 hundredths, so 8.25. Now, I'm going to
introduce you a little bit to how people might tackle
this more systematically, and I want you to think about how this is the exact same
thing that we just did. So what you're going to see in the future is people are gonna say oh
you line up the decimals, so 3.53 plus 4.72, and the reason why people
say line up the decimals is so that you're adding the right places to the right places, 4.72, and then they say alright, we'll just go place by
place and add it up, which is essentially what we just did without doing it as
organized of a way here, and I did it this way
so that you really get the understanding of what's going on. But you could say alright, I have three hundredths
plus two hundredths, so I'm adding in the hundredths place, so three hundredths plus two
hundredths is five hundredths, and then you could say okay, then I have 50 hundredths plus 70 hundredths, which I did over here, or you could view this as
five tenths plus seven tenths, and five tenths and seven tenths is going to be equal to 12 tenths, but you can't write 12
tenths in the tenths place, but what you can do, so five plus seven is
going to be 12 tenths, but 12 tenths is the same
thing as one and two tenths, so you can write the two
tenths in the tenths place, and then you take the one and you put it in the ones place, so five tenths plus seven tenths is one and two tenths, and then you add the ones up, and so you get one plus
three plus four is eight, so it's eight and two
tenths and five hundredths, or eight and 25 hundredths, or 8.25, the exact same thing any way
that you try to tackle it, but hopefully it makes sense
what's actually going on, you're adding hundredths to hundredths, tenths to tenths, ones to ones, and when, say you add tenths to tenths, and you get something
that's larger than one, well, that part that is a whole number, you can put in the ones place, and we'll get much much
more practice with this in future videos.