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Bunuel
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TheUltimateWinner
Bunuel
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\(x\) represents the number of kids on a school bus. What is \(x\)?
1) 3\(<x<5\)
2) \(√x=16\)

The statements contradict each other. Which Veritas material is it from?
Bunuel
Oops! Sorry. I have mistakenly quote the question. Can I edit?
The question should be:
\(x\) represents the number of kids on a school bus. What is \(x\)?
1) 3\(<x<5\)
2) \(x^2=16\)
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TheUltimateWinner
\(x\) represents the number of kids on a school bus. What is \(x\)?
1) 3\(<x<5\)
2) \(√x=16\)

I think you meant to write x = root 16



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Bunuel
TheUltimateWinner
\(x\) represents the number of kids on a school bus. What is \(x\)?
1) 3\(<x<5\)
2) \(√x=16\)

The statements contradict each other. Which Veritas material is it from?
Bunuel
Thanks for notifying me.
This question is from VeritasPrep LIVE online class.

It seems that the question is perfectly fine! Could you clarify how they contradict each other, please?
Thank you very much.
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Bunuel
TheUltimateWinner
\(x\) represents the number of kids on a school bus. What is \(x\)?
1) 3\(<x<5\)
2) \(√x=16\)

The statements contradict each other. Which Veritas material is it from?
Bunuel
Oops! Sorry. I have mistakenly quote the question. Can I edit?
The question should be:
\(x\) represents the number of kids on a school bus. What is \(x\)?
1) 3\(<x<5\)
2) \(x^2=16\)
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Bunuel
TheUltimateWinner
\(x\) represents the number of kids on a school bus. What is \(x\)?
1) 3\(<x<5\)
2) \(√x=16\)


The statements contradict each other. Which Veritas material is it from?

The answer is D

State 1: x=4 suff
State 2 : x=4 since , x cannot be -4.
Therefore, D
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