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The integer x is how much greater than 3?

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carcass
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The integer x is how much greater than 3? [#permalink] New post  31 Oct 2018, 09:58
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The integer x is how much greater than 3?


(1) \(10^x = 100,000\)

(2) \(\frac{1}{10^x} = 0.00001\)
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Re: The integer x is how much greater than 3? [#permalink] New post  31 Oct 2018, 10:06
carcass wrote:
The integer x is how much greater than 3?

1. \(10^x = 100,000\)

2. \(\frac{1}{10^x} = 0.00001\)



1. \(10^x = 100,000\) ==> \(10^x = 10^5\) ==> x=5..... sufficient
2. \(\frac{1}{10^x} = 0.00001\) ==> \(\frac{1}{10^x} = \frac{1}{10^5}\) ==> x=5..... sufficient..... Thus Ans D
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Re: The integer x is how much greater than 3? [#permalink] New post  16 Apr 2021, 15:26
carcass wrote:
The integer x is how much greater than 3?


(1) \(10^x = 100,000\)

(2) \(\frac{1}{10^x} = 0.00001\)



Asked: \(x-3 =?\)

1) \(10^x = 10^5\)
\(x = 5\)

2) \(10^{-x} = \frac{1}{10^5}\) (As \(x^{-1} = \frac{1}{x }\))
\(10^{-x} = 10^{-5}\)
\(x = 5\)
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Re: The integer x is how much greater than 3? [#permalink]
16 Apr 2021, 15:26
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