Place Value Chart: Writing 973 in Hundreds, Tens, and Ones

Q: How do I remember which column is which?

Think right to left: Ones come first (rightmost), then Tens, then Hundreds (leftmost). It's like counting - you start with individual items before groups!

Q: What if I accidentally put 9 in the ones place?

You'd get $ 379 $ instead of $ 973 $! Always remember: the first digit you see (leftmost) goes in the highest place value column.

Q: Why does the order of digits matter so much?

Because each position represents a different value! The digit 9 means nine hundred in the hundreds place, but only nine in the ones place - that's a huge difference!

Q: How can I double-check my work?

Add up the place values: $ 9 \times 100 + 7 \times 10 + 3 \times 1 = 900 + 70 + 3 = 973 $. If it matches the original number, you're correct!

Q: What does 'nine hundred and seventy-three' tell me?

Break it down: nine hundred = 9 in hundreds, seventy = 7 in tens, three = 3 in ones. The word form gives you the exact placement!

Place Value Identification with Three-Digit Numbers

Write the number nine hundred and seventy-three in the 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

Write the number nine hundred and seventy-three in the place value chart below:

Step-by-step solution

To solve this problem, let's break down the number 973 according to its place values:

Step 1: Determine the Hundreds place:
The hundreds digit of 973 is $9$ . Therefore, 9 belongs in the Hundreds column.

Step 2: Determine the Tens place:
The tens digit of 973 is $7$ . Thus, 7 goes in the Tens column.

Step 3: Determine the Ones place:
The ones digit of 973 is $3$ . So, 3 is positioned in the Ones column.

Now, let's write these placements into the place value chart:

Hundreds: 9
Tens: 7
Ones: 3

This configuration matches choice $3$ , where the number is $973$ .

Therefore, the correct answer is $973$ .

Final Answer

$973$

Key Points to Remember

Essential concepts to master this topic

Rule: Each digit position has a specific place value name
Technique: Read from right to left: ones (3), tens (7), hundreds (9)
Check: Verify that 9 hundreds + 7 tens + 3 ones = 973 ✓

Common Mistakes

Avoid these frequent errors

Mixing up the order of digits when placing them
Don't write digits left to right as they appear in 973 = wrong placement! This puts 9 in ones place instead of hundreds. Always identify each digit's position first: rightmost is ones, middle is tens, leftmost is hundreds.

Practice Quiz

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What number do the blue squares below represent?

FAQ

Everything you need to know about this question

How do I remember which column is which?

Think right to left: Ones come first (rightmost), then Tens, then Hundreds (leftmost). It's like counting - you start with individual items before groups!

What if I accidentally put 9 in the ones place?

You'd get $379$ instead of $973$ ! Always remember: the first digit you see (leftmost) goes in the highest place value column.

Why does the order of digits matter so much?

Because each position represents a different value! The digit 9 means nine hundred in the hundreds place, but only nine in the ones place - that's a huge difference!

How can I double-check my work?

Add up the place values: $9 \times 100 + 7 \times 10 + 3 \times 1 = 900 + 70 + 3 = 973$ . If it matches the original number, you're correct!

What does 'nine hundred and seventy-three' tell me?

Break it down: nine hundred = 9 in hundreds, seventy = 7 in tens, three = 3 in ones. The word form gives you the exact placement!

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