If \(a, b\) and \(x\) are integers such that \(a^6=b^3=\dfrac{|x|}{x},\) what is the value of \(a - b?\) - The Beat The GMAT Forum

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If \(a, b\) and \(x\) are integers such that \(a^6=b^3=\dfrac{|x|}{x},\) what is the value of \(a - b?\)

by VJesus12 » Sat Jun 12, 2021 5:24 am

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If \(a, b\) and \(x\) are integers such that \(a^6=b^3=\dfrac{|x|}{x},\) what is the value of \(a - b?\)

(1) \(a^3b^7>0\)

(2) \(a+b>0\)

Answer: D

Source: e-GMAT

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If \(a, b\) and \(x\) are integers such that \(a^6=b^3=\dfrac{|x|}{x},\) what is the value of \(a - b?\)

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If \(a, b\) and \(x\) are integers such that \(a^6=b^3=\dfrac{|x|}{x},\) what is the value of \(a - b?\)

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