do you guys like lemonade

well, it depends on the lemon and in what format e.g., q " do you like the taste of lemon fruit " witch if you are asking taste then my answer is yes

Why are decimals so hard? I mean I get all the practice and they just seem so hard once I do them.

Sometimes the concepts give us fits and are hard to understand. You just need to keep practicing, and then before too long you'll have that "AHA" moment where it will all make sense. Sometimes I recommend using money to work with decimals. After all, $3.95 and $79.50 are decimals, and if you practice adding money (two items at $3.95), how much will your bill be? If you practice subtracting money (something costs $9.37 and you give a $10.00 bill, how much change will you get) Keep at it. You can do it!!

I don't understand the practice for Decimals in expanded form, Can someone help

Basically in a decimal, there are 4 places, ones. tenths | hundredths | thousandths so for example here is a decimal, 4.209 4, is in the ones place 2, is in the tenths place 0, is in the hundredths place 9, is in the thousandths place. So expanded form is just add the ones, tenths, hundredths, and thousandths place together For example, We have our decimal 4.209, so the expanded form is 4 + 0.2 + 0.00 0.009

Why did math became so popluar

it did not just people had to use it a lot

i don't understand (8x1000)+(6x100)+(2x10)+(4x1+(3x1/100)

You do all the things in () first before adding them all together. Your question's answer is 8,624.03

Main content

Arithmetic

Course: Arithmetic > Unit 11

Lesson 6: Decimals in expanded form

Decimals in expanded form review

Google Classroom

Review writing decimals in expanded form, and try some practice problems.

Expanded form

Expanded form is a way to write numbers by adding the value of its digits.

We can use a place value chart to think of the value of a number's digit.

Example

Let's write

3.405

in expanded form.

Ones	.	Tenths	Hundredths	Thousandths
$3$ ‍	.	$4$ ‍	$0$ ‍	$5$ ‍

3.405 = 3 ones

+ 4 tenths +

0 hundredths + 5 thousandths

= (3 \times 1) + (4 \times \frac{1}{10})

+ (0 \times \frac{1}{100}) + (5 \times \frac{1}{1000})

= 3 + \frac{4}{10} + 0 + \frac{5}{1000}

$3.405$ ‍ in expanded form is $3 + \frac{4}{10} + \frac{5}{1000}$ ‍.

[Show the solution with decimals.]

Want to learn more about expanded form? Check out this video.

Practice

Problem 1

$57.142 = ?$ ‍

Want to try more problems like this? Check out this exercise.

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Why are decimals so hard? I mean I get all the practice and they just seem so hard once I do them.
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- Stephen White
  Posted 3 years ago. Direct link to Stephen White's post “Sometimes the concepts gi...”
  Sometimes the concepts give us fits and are hard to understand. You just need to keep practicing, and then before too long you'll have that "AHA" moment where it will all make sense.
  
  Sometimes I recommend using money to work with decimals. After all, $3.95 and $79.50 are decimals, and if you practice adding money (two items at $3.95), how much will your bill be? If you practice subtracting money (something costs $9.37 and you give a $10.00 bill, how much change will you get)
  
  Keep at it. You can do it!!
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Ammu
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I don't understand the practice for Decimals in expanded form, Can someone help
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- rteamcaptain
  Posted 2 years ago. Direct link to rteamcaptain's post “Basically in a decimal, t...”
  Basically in a decimal, there are 4 places,
  
  ones. tenths | hundredths | thousandths
  
  so for example here is a decimal, 4.209
  
  4, is in the ones place
  2, is in the tenths place
  0, is in the hundredths place
  9, is in the thousandths place.
  
  So expanded form is just add the ones, tenths, hundredths, and thousandths place together
  
  For example,
  
  We have our decimal 4.209,
  
  so the expanded form is 4 + 0.2 + 0.00 0.009
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How do you do this assignment? I need help. These assignment are hard. Therefore, I can't do them. Oh wait! My assignments are starting to get really easy! Thanks for the help, Khanacademy.com.
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my "Decimals in expanded from" doesn't work so it put me here.😅
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