Place Value Problem: Converting 3 Ones, 2 Tens, 1 Hundred to Standard Form

Number of ones: 3

Number of tens: 2

Number of hundreds: 1

Determine the correct number according to the above place values:

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Step-by-step video solution

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00:09 Okay, let's find the number! Ready to begin?
00:13 Place each digit in the right spot based on the information provided. You've got this!
00:19 And that's how we solve the problem. Well done!

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1

Understand the problem

Number of ones: 3

Number of tens: 2

Number of hundreds: 1

Determine the correct number according to the above place values:

2

Step-by-step solution

To solve this problem, we'll use the concept of place value, where each digit in a number has a different value depending on its position.

Given:

  • Number of ones: 33
  • Number of tens: 22
  • Number of hundreds: 11

Step-by-step explanation:

  • Step 1: Start with the hundreds place, which contributes 1×100=1001 \times 100 = 100.
  • Step 2: Next is the tens place, which contributes 2×10=202 \times 10 = 20.
  • Step 3: Finally, the ones place contributes 3×1=33 \times 1 = 3.

Adding these contributions together gives us:

100+20+3=123 100 + 20 + 3 = 123

The number we are looking for, according to the given place values, is 123\textbf{123}.

Therefore, the correct choice is:

Choice 1: 123123

3

Final Answer

123

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Determine the numerical value of the shaded area:

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