BdMO National 2013: Higher Secondary 4
If the fraction $\dfrac{a}{b}$ is greater than $\dfrac{31}{17}$ in the least amount while $b<17$, find $\dfrac{a}{b}$.
Re: BdMO National 2013: Higher Secondary 4
Is it enough to find the successor term of $\frac{14}{17}$ in fairy sequence $f_{17}$?
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Re: BdMO National 2013: Higher Secondary 4
By the definition of Farey sequence, yes. But that too involves manual search for a primitive solution of a linear diophantine equation.
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Nur Muhammad Shafiullah | Mahi
Re: BdMO National 2013: Higher Secondary 4
I got $\frac{11}{6}$. Is it the answer?
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Re: BdMO National 2013: Higher Secondary 4
$\frac {11}{6} $ is the answer , I had found it by trial and error method .
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Re: BdMO National 2013: Higher Secondary 4
I used Continued Fraction. And got $\frac{11}{6}$. Is it one from the right ways?