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Rational & Irrational Numbers Online Practice Complete this assessment to review what you’ve learned. It will not count toward...Asked by evergreen
Rational & Irrational Numbers Online Practice
Complete this assessment to review what you’ve learned. It will not count toward your grade.
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Question
What is the correct simplification of 12543
?(1 point)
Responses
625
625
125
125
5
5
25
25
Remaining Attempts : 3
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Answered by
GPT-4o mini
To simplify \( 12543 \), we need to determine if it can be expressed as a rational or whole number.
However, considering the number itself, it looks like a single number rather than a fraction or expression that needs simplification.
It seems like you might be asking to simplify \( \sqrt{12543} \), but if that's the case, it's not a perfect square, so we would need to approximate it or factor it.
To simplify:
1. You can estimate \( \sqrt{12543} \) and try to find the square root manually or by a calculator.
The closest perfect square to \( 12543 \) is \( 625 \) (since \( 25^2 = 625 \)), but it's far from either.
If \( 12543 \) should represent a square root problem, then you should check the choices:
- **625** is actually \( 25^2 \),
- **125** is an option.
- **5** and **25** fall well below what we would expect from \( 12543 \).
So, without further context or guidance, it’s difficult to determine what exactly you are simplifying.
Can you please clarify what you're referring to?
However, considering the number itself, it looks like a single number rather than a fraction or expression that needs simplification.
It seems like you might be asking to simplify \( \sqrt{12543} \), but if that's the case, it's not a perfect square, so we would need to approximate it or factor it.
To simplify:
1. You can estimate \( \sqrt{12543} \) and try to find the square root manually or by a calculator.
The closest perfect square to \( 12543 \) is \( 625 \) (since \( 25^2 = 625 \)), but it's far from either.
If \( 12543 \) should represent a square root problem, then you should check the choices:
- **625** is actually \( 25^2 \),
- **125** is an option.
- **5** and **25** fall well below what we would expect from \( 12543 \).
So, without further context or guidance, it’s difficult to determine what exactly you are simplifying.
Can you please clarify what you're referring to?
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