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Answer :
Let's break down the problem step by step to understand the relationship between the numbers 100 and 25100 divided by 25.
1. Understanding the Division:
- We need to determine [tex]\(25100 \div 25\)[/tex].
- The result of this division is 1004.
2. Comparing with 100:
- Now, we have two numbers to compare: 100 and 1004 (the result of our division).
3. Selecting the Correct Statement:
- Let's go through the options:
1. "100 is four times as large as 25" – This cannot be correct because we're comparing 100 and 1004, not 100 and 25 directly.
2. "100 is four more than 25" – This is about subtraction, but we are dealing with division, so this is not relevant here.
3. "100 is one-quarter as large as 25" – This statement doesn't apply because it mistakenly refers to 100's size with reference to 25 without regard to the actual division result.
4. "25 is four times as large as 100" – This seems misleading on its own, but understanding context from the calculation involves looking beyond this straightforward statement.
As such, considering actual numerical outcomes:
Given that neither directly mentioned answer accurately reflects our results or context of usage, it is important to understand numerical relationships more clearly than represented in the initial setup.
Therefore, based on the calculations, a clear and relevant observation is recognizing that 100 is a smaller number relative to the outcome of division where the result is definitively larger (at 1004), consequently, internal referencing might propose altered contextualization beyond straightforward options depending on interpretative insight framed within additional numerical recognition guidance.
1. Understanding the Division:
- We need to determine [tex]\(25100 \div 25\)[/tex].
- The result of this division is 1004.
2. Comparing with 100:
- Now, we have two numbers to compare: 100 and 1004 (the result of our division).
3. Selecting the Correct Statement:
- Let's go through the options:
1. "100 is four times as large as 25" – This cannot be correct because we're comparing 100 and 1004, not 100 and 25 directly.
2. "100 is four more than 25" – This is about subtraction, but we are dealing with division, so this is not relevant here.
3. "100 is one-quarter as large as 25" – This statement doesn't apply because it mistakenly refers to 100's size with reference to 25 without regard to the actual division result.
4. "25 is four times as large as 100" – This seems misleading on its own, but understanding context from the calculation involves looking beyond this straightforward statement.
As such, considering actual numerical outcomes:
Given that neither directly mentioned answer accurately reflects our results or context of usage, it is important to understand numerical relationships more clearly than represented in the initial setup.
Therefore, based on the calculations, a clear and relevant observation is recognizing that 100 is a smaller number relative to the outcome of division where the result is definitively larger (at 1004), consequently, internal referencing might propose altered contextualization beyond straightforward options depending on interpretative insight framed within additional numerical recognition guidance.
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