Art of Problem Solving

1989 AIME Problems/Problem 3: Difference between revisions

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== Problem ==
== Problem ==
Suppose <math>n_{}^{}</math> is a positive integer and <math>d_{}^{}</math> is a single digit in base 10. Find <math>n_{}^{}</math> if
<center><math>\frac{n}{810}=0.d25d25d25\ldots</math></center>


== Solution ==
== Solution ==
{{solution}}


== See also ==
== See also ==
* [[1989 AIME Problems/Problem 4|Next Problem]]
* [[1989 AIME Problems/Problem 2|Previous Problem]]
* [[1989 AIME Problems]]
* [[1989 AIME Problems]]

Revision as of 21:54, 24 February 2007

Problem

Suppose $n_{}^{}$ is a positive integer and $d_{}^{}$ is a single digit in base 10. Find $n_{}^{}$ if

$\frac{n}{810}=0.d25d25d25\ldots$

Solution

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See also