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Re: \frac{[fraction]1/1[/fraction]}{[fraction]1/5^{-2}[/fraction [#permalink]
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Formatted the first post.

Regards.
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Re: \frac{[fraction]1/1[/fraction]}{[fraction]1/5^{-2}[/fraction [#permalink]
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I came up also with E.

How is A the answer :?:
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Re: \frac{[fraction]1/1[/fraction]}{[fraction]1/5^{-2}[/fraction [#permalink]
2
Carcass wrote:
I came up also with E.

How is A the answer :?:


I've formatted my solution to better help see why the answer is A.

Cheers,
Brent
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Re: \frac{[fraction]1/1[/fraction]}{[fraction]1/5^{-2}[/fraction [#permalink]
1
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I see now.

Silly mistake I made. Rush is not a big deal.

regards
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Re: \frac{[fraction]1/1[/fraction]}{[fraction]1/5^{-2}[/fraction [#permalink]
Hello, have anyone got a dependable answer?
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Re: \frac{[fraction]1/1[/fraction]}{[fraction]1/5^{-2}[/fraction [#permalink]
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osaid wrote:
Hello, have anyone got a dependable answer?


The explanation by Brent is perfect.

Do need further explanation ?
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\frac{[fraction]1/1[/fraction]}{[fraction]1/5^{-2}[/fraction [#permalink]
\(\frac{\frac{1}{1}}{\frac{1}{5^-2}}\)

We can rewrite the numerator \(\frac{1}{1}\) as \(1\)

We can rewrite the denominator \(\frac{1}{5^{-2}}\) as \(5^2\)

So,

\(\frac{\frac{1}{1}}{\frac{1}{5^-2}} = \frac{1}{5^2} = \frac{1}{25}\)

The answer is A
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\frac{[fraction]1/1[/fraction]}{[fraction]1/5^{-2}[/fraction [#permalink]
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