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Bunuel
If \(\frac{0.000027*10^x}{900*10^{-4}}= 0.03*10^{11}\), what is the value of x?

(A) 13
(B) 14
(C) 15
(D) 16
(E) 17

\(\frac{0.000027*10^x}{900*10^{-4}}= 0.03*10^{11}\)
Or, \(\frac{27*10^{-6}*10^x}{9*10^2*10^{-4}}= 3*10^{-2}*10^{11}\)
Or, \(\frac{27*10^{-6+x}}{9*10^{2+(-4)}}= 3*10^{-2+11}\)
Or, \(\frac{27*10^{-6+x}}{9*10^{-2}}= 3*10^9\)
Or, \(3*10^{-6+x-(-2)}= 3*10^9\)
Or, \(10^{-4+x}=10^9\)
Or, -4+x=9
Or, x=9+4=13

Ans. (A)
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Hello from the GMAT Club BumpBot!

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