Place Value Chart: Writing 195 in Hundreds, Tens, and Units

Place Value Analysis with Three-Digit Numbers

Write the number 195 in the decimal place value chart below:

UnitsTensHundreds

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Step-by-step written solution

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1

Understand the problem

Write the number 195 in the decimal place value chart below:

UnitsTensHundreds

2

Step-by-step solution

The problem requires filling in a decimal place value chart for the number 195, identifying the hundreds, tens, and units values.

  • Step 1: Determine the hundreds value. The digit '1' in the hundreds place represents 100.
  • Step 2: Determine the tens value. The digit '9' in the tens place represents 90.
  • Step 3: Determine the units value. The digit '5' in the units place represents 5.

Now, arrange these digits into the place value chart:

  • Hundreds: 1
  • Tens: 9
  • Units: 5

Thus, the placement of the number 195 in the decimal place value chart is 1,9,51,9,5.

3

Final Answer

1,9,5 1,9,5

Key Points to Remember

Essential concepts to master this topic
  • Position Rule: Each digit's place determines its value (hundreds, tens, units)
  • Technique: Read left to right: 195 = 1 hundred, 9 tens, 5 units
  • Check: Verify by adding values: 100 + 90 + 5 = 195 ✓

Common Mistakes

Avoid these frequent errors
  • Reading digits in reverse order
    Don't read 195 as 5,9,1 from right to left = wrong place values! This confuses the hundreds digit with the units digit. Always read three-digit numbers from left to right: hundreds first, then tens, then units.

Practice Quiz

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What number do the blue squares below represent?

FAQ

Everything you need to know about this question

Why does the order matter in a place value chart?

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Each position has a specific value! The leftmost position is always hundreds (worth 100 times the digit), middle is tens (worth 10 times the digit), and rightmost is units (worth exactly the digit value).

How do I remember which column is which?

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Think "big to small" from left to right: Hundreds (biggest), Tens (medium), Units (smallest). The number 195 has 1 in the biggest place, 9 in the medium place, and 5 in the smallest place.

What if I mix up the hundreds and units places?

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You'd get a completely different number! For example, putting 5 in hundreds and 1 in units would give you 591 instead of 195. Always double-check by reading your chart from left to right.

Can I write the answer as separate numbers or must it be together?

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For place value charts, write each digit separately in its own column. So 195 becomes: Hundreds=1, Tens=9, Units=5. The format 1,9,51,9,5 shows this separation clearly.

How can I check if I filled the chart correctly?

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Add up the place values: 1×100 + 9×10 + 5×1. If you get the original number (195), your chart is correct! This method works for any three-digit number.

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