Place Value Chart: Identifying the Number 143,000 in Decimal Form

Q: Why are there so many zeros in this number?

Zeros are placeholders! They keep each digit in its correct position. Without them, the number would be much smaller. For example, 143 is very different from $ 1,004,030 $!

Q: How do I know where to put the commas?

Count from right to left and place commas every three digits. This separates thousands, millions, billions, etc. So 1004030 becomes $ 1,004,030 $.

Q: What if I can't see all the place value labels clearly?

Start from the rightmost column (units) and work left. Each position is 10 times larger than the one before it: units, tens, hundreds, thousands, ten thousands, etc.

Q: Why is the answer not 104,030?

That would mean ignoring the millions place! The chart shows a '1' in the leftmost column (millions), so you must include it: $ 1,004,030 $, not 104,030.

Q: How can I double-check my answer?

Count the total digits (7 digits = millions)Verify each non-zero digit is in the right placeMake sure commas separate groups of three digits

Place Value Reading with Multi-Million Numbers

Which number is represented in the decimal place value chart below?

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Step-by-step written solution

Follow each step carefully to understand the complete solution

Understand the problem

Which number is represented in the decimal place value chart below?

Step-by-step solution

To find the number represented by the decimal place value chart, we will consider the value at each specific place:

Millions Place: 1
Hundreds of Thousands Place: 0
Tens of Thousands Place: 0
Thousands Place: 4
Hundreds Place: 0
Tens Place: 3
Units Place: 0

By combining these digits in their respective order, we arrive at the number:

$1,004,030$ .

Therefore, the number represented in the decimal place value chart is $1,004,030$ , which corresponds to choice number 3.

Final Answer

$1,004,030$

Key Points to Remember

Essential concepts to master this topic

Position Matters: Each column represents a different power of ten
Technique: Read from left to right: 1 million, 0 hundred thousands, 0 ten thousands, 4 thousands, 0 hundreds, 3 tens, 0 units
Check: Count commas and zeros to verify $1,004,030$ has correct place values ✓

Common Mistakes

Avoid these frequent errors

Reading zeros as empty spaces
Don't skip over zeros or treat empty columns as missing digits = wrong number! Zeros are placeholders that maintain proper position values. Always include every zero in its correct position when writing the final number.

Practice Quiz

Test your knowledge with interactive questions

What number do the units shown below represent?

Write the units in the place value chart and convert into a number.

FAQ

Everything you need to know about this question

Why are there so many zeros in this number?

Zeros are placeholders! They keep each digit in its correct position. Without them, the number would be much smaller. For example, 143 is very different from $1,004,030$ !

How do I know where to put the commas?

Count from right to left and place commas every three digits. This separates thousands, millions, billions, etc. So 1004030 becomes $1,004,030$ .

What if I can't see all the place value labels clearly?

Start from the rightmost column (units) and work left. Each position is 10 times larger than the one before it: units, tens, hundreds, thousands, ten thousands, etc.

Why is the answer not 104,030?

That would mean ignoring the millions place! The chart shows a '1' in the leftmost column (millions), so you must include it: $1,004,030$ , not 104,030.

How can I double-check my answer?

Count the total digits (7 digits = millions)
Verify each non-zero digit is in the right place
Make sure commas separate groups of three digits

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