What is the smallest number n> 5 so that 5 ^ n ends with “3125”? The Next CEO of Stack OverflowHow to prove that if $aequiv b pmodkn$ then $a^kequiv b^k pmodk^2n$Horizontal tank with hemispherical ends depth to capacity calculationDoes the smallest real number that satisfies $2^xge bx$ have logarithmic order?Determine the smallest number POptimization, find the dimensions of the poster with the smallest areaIs $s(t) = 1/(1+t^2)$ a bounded function? If so, find the smallest $M$Continous function approximating the precision of a number.What is the smallest value of this sequence?Find the smallest real number $agt 0$ for which the equation $a^x=x$ has no real solutionsGiven a point A (3,4) What is the smallest segment passing through A and makes a right triangle with the coordinates$f(n) =$ the smallest prime factor of $n$. Prove that the number of solutions to the equation $f(x) = 2016$.

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What is the smallest number n> 5 so that 5 ^ n ends with “3125”?



The Next CEO of Stack OverflowHow to prove that if $aequiv b pmodkn$ then $a^kequiv b^k pmodk^2n$Horizontal tank with hemispherical ends depth to capacity calculationDoes the smallest real number that satisfies $2^xge bx$ have logarithmic order?Determine the smallest number POptimization, find the dimensions of the poster with the smallest areaIs $s(t) = 1/(1+t^2)$ a bounded function? If so, find the smallest $M$Continous function approximating the precision of a number.What is the smallest value of this sequence?Find the smallest real number $agt 0$ for which the equation $a^x=x$ has no real solutionsGiven a point A (3,4) What is the smallest segment passing through A and makes a right triangle with the coordinates$f(n) =$ the smallest prime factor of $n$. Prove that the number of solutions to the equation $f(x) = 2016$.










2












$begingroup$


What is the smallest number n> 5 so that 5 ^ n ends with "3125"?



What other examples are there?










share|cite|improve this question









$endgroup$







  • 1




    $begingroup$
    What is your take on this?
    $endgroup$
    – ADITYA PRAKASH
    Mar 20 at 20:01






  • 1




    $begingroup$
    Why not just list them out and find it?
    $endgroup$
    – Jair Taylor
    Mar 20 at 20:02






  • 4




    $begingroup$
    Why not just do it? It's not $1$ because $5^1=5$. It's not $2$ because $5^2 = 25$. What's to keep you from just continuing?
    $endgroup$
    – fleablood
    Mar 20 at 20:20










  • $begingroup$
    The answer to "What is the smallest such n>5?" is easy, so you might as well retitle the question "What are all n>5 such that...?"
    $endgroup$
    – smci
    Mar 20 at 23:55
















2












$begingroup$


What is the smallest number n> 5 so that 5 ^ n ends with "3125"?



What other examples are there?










share|cite|improve this question









$endgroup$







  • 1




    $begingroup$
    What is your take on this?
    $endgroup$
    – ADITYA PRAKASH
    Mar 20 at 20:01






  • 1




    $begingroup$
    Why not just list them out and find it?
    $endgroup$
    – Jair Taylor
    Mar 20 at 20:02






  • 4




    $begingroup$
    Why not just do it? It's not $1$ because $5^1=5$. It's not $2$ because $5^2 = 25$. What's to keep you from just continuing?
    $endgroup$
    – fleablood
    Mar 20 at 20:20










  • $begingroup$
    The answer to "What is the smallest such n>5?" is easy, so you might as well retitle the question "What are all n>5 such that...?"
    $endgroup$
    – smci
    Mar 20 at 23:55














2












2








2


1



$begingroup$


What is the smallest number n> 5 so that 5 ^ n ends with "3125"?



What other examples are there?










share|cite|improve this question









$endgroup$




What is the smallest number n> 5 so that 5 ^ n ends with "3125"?



What other examples are there?







calculus






share|cite|improve this question













share|cite|improve this question











share|cite|improve this question




share|cite|improve this question










asked Mar 20 at 19:59









Catherine Cooper Catherine Cooper

243




243







  • 1




    $begingroup$
    What is your take on this?
    $endgroup$
    – ADITYA PRAKASH
    Mar 20 at 20:01






  • 1




    $begingroup$
    Why not just list them out and find it?
    $endgroup$
    – Jair Taylor
    Mar 20 at 20:02






  • 4




    $begingroup$
    Why not just do it? It's not $1$ because $5^1=5$. It's not $2$ because $5^2 = 25$. What's to keep you from just continuing?
    $endgroup$
    – fleablood
    Mar 20 at 20:20










  • $begingroup$
    The answer to "What is the smallest such n>5?" is easy, so you might as well retitle the question "What are all n>5 such that...?"
    $endgroup$
    – smci
    Mar 20 at 23:55













  • 1




    $begingroup$
    What is your take on this?
    $endgroup$
    – ADITYA PRAKASH
    Mar 20 at 20:01






  • 1




    $begingroup$
    Why not just list them out and find it?
    $endgroup$
    – Jair Taylor
    Mar 20 at 20:02






  • 4




    $begingroup$
    Why not just do it? It's not $1$ because $5^1=5$. It's not $2$ because $5^2 = 25$. What's to keep you from just continuing?
    $endgroup$
    – fleablood
    Mar 20 at 20:20










  • $begingroup$
    The answer to "What is the smallest such n>5?" is easy, so you might as well retitle the question "What are all n>5 such that...?"
    $endgroup$
    – smci
    Mar 20 at 23:55








1




1




$begingroup$
What is your take on this?
$endgroup$
– ADITYA PRAKASH
Mar 20 at 20:01




$begingroup$
What is your take on this?
$endgroup$
– ADITYA PRAKASH
Mar 20 at 20:01




1




1




$begingroup$
Why not just list them out and find it?
$endgroup$
– Jair Taylor
Mar 20 at 20:02




$begingroup$
Why not just list them out and find it?
$endgroup$
– Jair Taylor
Mar 20 at 20:02




4




4




$begingroup$
Why not just do it? It's not $1$ because $5^1=5$. It's not $2$ because $5^2 = 25$. What's to keep you from just continuing?
$endgroup$
– fleablood
Mar 20 at 20:20




$begingroup$
Why not just do it? It's not $1$ because $5^1=5$. It's not $2$ because $5^2 = 25$. What's to keep you from just continuing?
$endgroup$
– fleablood
Mar 20 at 20:20












$begingroup$
The answer to "What is the smallest such n>5?" is easy, so you might as well retitle the question "What are all n>5 such that...?"
$endgroup$
– smci
Mar 20 at 23:55





$begingroup$
The answer to "What is the smallest such n>5?" is easy, so you might as well retitle the question "What are all n>5 such that...?"
$endgroup$
– smci
Mar 20 at 23:55











4 Answers
4






active

oldest

votes


















5












$begingroup$


So, we are looking for all $n>5$ for which $5^nequiv 3125=5^5mod 10000$.




Note that the following equivalence holds for $n>5$:$$5^nequiv 5^5mod 10000\iff \5^n-4equiv 5mod 16\iff\5^n-5equiv 1mod 16$$Define $mtriangleq n-5ge 1$. Then all the $m$s for which $5^mequiv 1mod 16$ holds are $$m=4kquad,quad kin Bbb N$$this is because $5^4=625equiv 1mod 16$ and therefore $$5^4kequiv5^4k-4equivcdots equiv 5^4equiv 1mod 16$$



Conclusion




All $n>5$s for which $5^n$ ends up with $3125$ can be found from $$n=4k+5quad,quad kin Bbb N$$ and the smallest such $n$ is 9.







share|cite|improve this answer









$endgroup$




















    4












    $begingroup$

    Hint: $5^n equiv 5^5 mod 10^4$ if and only if $5^n equiv 5^5 mod 2^4$. What is the multiplicative order of $5$ mod $16$?






    share|cite|improve this answer









    $endgroup$




















      1












      $begingroup$

      Well
      $$5^9=1953125$$
      so the answer is $9$. In fact
      $$5^nequiv 5^n-4 mod10^4$$
      For $nge 8$, so any value of $5^5+4k$ where $kinmathbbN$ has the last four digits $3125$.






      share|cite|improve this answer











      $endgroup$












      • $begingroup$
        Why not $5^5 = 3125$.
        $endgroup$
        – fleablood
        Mar 20 at 20:20






      • 2




        $begingroup$
        The question states that $ngt5$
        $endgroup$
        – Peter Foreman
        Mar 20 at 20:22


















      0












      $begingroup$

      Hint $, 5^large 5+N! bmod 10^large 4 = 5^large 5(5^largecolor#c00 N! bmod 2^large 4).,$ Now recall $, beginalign 5, &equiv 1!pmod! color#c004 \ Rightarrow 5^largecolor#c00 4!&equiv 1^largecolor#c00 4!!!! pmod!color#c004^large 2endalign$






      share|cite|improve this answer











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        4 Answers
        4






        active

        oldest

        votes








        4 Answers
        4






        active

        oldest

        votes









        active

        oldest

        votes






        active

        oldest

        votes









        5












        $begingroup$


        So, we are looking for all $n>5$ for which $5^nequiv 3125=5^5mod 10000$.




        Note that the following equivalence holds for $n>5$:$$5^nequiv 5^5mod 10000\iff \5^n-4equiv 5mod 16\iff\5^n-5equiv 1mod 16$$Define $mtriangleq n-5ge 1$. Then all the $m$s for which $5^mequiv 1mod 16$ holds are $$m=4kquad,quad kin Bbb N$$this is because $5^4=625equiv 1mod 16$ and therefore $$5^4kequiv5^4k-4equivcdots equiv 5^4equiv 1mod 16$$



        Conclusion




        All $n>5$s for which $5^n$ ends up with $3125$ can be found from $$n=4k+5quad,quad kin Bbb N$$ and the smallest such $n$ is 9.







        share|cite|improve this answer









        $endgroup$

















          5












          $begingroup$


          So, we are looking for all $n>5$ for which $5^nequiv 3125=5^5mod 10000$.




          Note that the following equivalence holds for $n>5$:$$5^nequiv 5^5mod 10000\iff \5^n-4equiv 5mod 16\iff\5^n-5equiv 1mod 16$$Define $mtriangleq n-5ge 1$. Then all the $m$s for which $5^mequiv 1mod 16$ holds are $$m=4kquad,quad kin Bbb N$$this is because $5^4=625equiv 1mod 16$ and therefore $$5^4kequiv5^4k-4equivcdots equiv 5^4equiv 1mod 16$$



          Conclusion




          All $n>5$s for which $5^n$ ends up with $3125$ can be found from $$n=4k+5quad,quad kin Bbb N$$ and the smallest such $n$ is 9.







          share|cite|improve this answer









          $endgroup$















            5












            5








            5





            $begingroup$


            So, we are looking for all $n>5$ for which $5^nequiv 3125=5^5mod 10000$.




            Note that the following equivalence holds for $n>5$:$$5^nequiv 5^5mod 10000\iff \5^n-4equiv 5mod 16\iff\5^n-5equiv 1mod 16$$Define $mtriangleq n-5ge 1$. Then all the $m$s for which $5^mequiv 1mod 16$ holds are $$m=4kquad,quad kin Bbb N$$this is because $5^4=625equiv 1mod 16$ and therefore $$5^4kequiv5^4k-4equivcdots equiv 5^4equiv 1mod 16$$



            Conclusion




            All $n>5$s for which $5^n$ ends up with $3125$ can be found from $$n=4k+5quad,quad kin Bbb N$$ and the smallest such $n$ is 9.







            share|cite|improve this answer









            $endgroup$




            So, we are looking for all $n>5$ for which $5^nequiv 3125=5^5mod 10000$.




            Note that the following equivalence holds for $n>5$:$$5^nequiv 5^5mod 10000\iff \5^n-4equiv 5mod 16\iff\5^n-5equiv 1mod 16$$Define $mtriangleq n-5ge 1$. Then all the $m$s for which $5^mequiv 1mod 16$ holds are $$m=4kquad,quad kin Bbb N$$this is because $5^4=625equiv 1mod 16$ and therefore $$5^4kequiv5^4k-4equivcdots equiv 5^4equiv 1mod 16$$



            Conclusion




            All $n>5$s for which $5^n$ ends up with $3125$ can be found from $$n=4k+5quad,quad kin Bbb N$$ and the smallest such $n$ is 9.








            share|cite|improve this answer












            share|cite|improve this answer



            share|cite|improve this answer










            answered Mar 20 at 20:17









            Mostafa AyazMostafa Ayaz

            18.2k31040




            18.2k31040





















                4












                $begingroup$

                Hint: $5^n equiv 5^5 mod 10^4$ if and only if $5^n equiv 5^5 mod 2^4$. What is the multiplicative order of $5$ mod $16$?






                share|cite|improve this answer









                $endgroup$

















                  4












                  $begingroup$

                  Hint: $5^n equiv 5^5 mod 10^4$ if and only if $5^n equiv 5^5 mod 2^4$. What is the multiplicative order of $5$ mod $16$?






                  share|cite|improve this answer









                  $endgroup$















                    4












                    4








                    4





                    $begingroup$

                    Hint: $5^n equiv 5^5 mod 10^4$ if and only if $5^n equiv 5^5 mod 2^4$. What is the multiplicative order of $5$ mod $16$?






                    share|cite|improve this answer









                    $endgroup$



                    Hint: $5^n equiv 5^5 mod 10^4$ if and only if $5^n equiv 5^5 mod 2^4$. What is the multiplicative order of $5$ mod $16$?







                    share|cite|improve this answer












                    share|cite|improve this answer



                    share|cite|improve this answer










                    answered Mar 20 at 20:12









                    Robert IsraelRobert Israel

                    330k23218473




                    330k23218473





















                        1












                        $begingroup$

                        Well
                        $$5^9=1953125$$
                        so the answer is $9$. In fact
                        $$5^nequiv 5^n-4 mod10^4$$
                        For $nge 8$, so any value of $5^5+4k$ where $kinmathbbN$ has the last four digits $3125$.






                        share|cite|improve this answer











                        $endgroup$












                        • $begingroup$
                          Why not $5^5 = 3125$.
                          $endgroup$
                          – fleablood
                          Mar 20 at 20:20






                        • 2




                          $begingroup$
                          The question states that $ngt5$
                          $endgroup$
                          – Peter Foreman
                          Mar 20 at 20:22















                        1












                        $begingroup$

                        Well
                        $$5^9=1953125$$
                        so the answer is $9$. In fact
                        $$5^nequiv 5^n-4 mod10^4$$
                        For $nge 8$, so any value of $5^5+4k$ where $kinmathbbN$ has the last four digits $3125$.






                        share|cite|improve this answer











                        $endgroup$












                        • $begingroup$
                          Why not $5^5 = 3125$.
                          $endgroup$
                          – fleablood
                          Mar 20 at 20:20






                        • 2




                          $begingroup$
                          The question states that $ngt5$
                          $endgroup$
                          – Peter Foreman
                          Mar 20 at 20:22













                        1












                        1








                        1





                        $begingroup$

                        Well
                        $$5^9=1953125$$
                        so the answer is $9$. In fact
                        $$5^nequiv 5^n-4 mod10^4$$
                        For $nge 8$, so any value of $5^5+4k$ where $kinmathbbN$ has the last four digits $3125$.






                        share|cite|improve this answer











                        $endgroup$



                        Well
                        $$5^9=1953125$$
                        so the answer is $9$. In fact
                        $$5^nequiv 5^n-4 mod10^4$$
                        For $nge 8$, so any value of $5^5+4k$ where $kinmathbbN$ has the last four digits $3125$.







                        share|cite|improve this answer














                        share|cite|improve this answer



                        share|cite|improve this answer








                        edited Mar 20 at 20:16

























                        answered Mar 20 at 20:11









                        Peter ForemanPeter Foreman

                        4,9051216




                        4,9051216











                        • $begingroup$
                          Why not $5^5 = 3125$.
                          $endgroup$
                          – fleablood
                          Mar 20 at 20:20






                        • 2




                          $begingroup$
                          The question states that $ngt5$
                          $endgroup$
                          – Peter Foreman
                          Mar 20 at 20:22
















                        • $begingroup$
                          Why not $5^5 = 3125$.
                          $endgroup$
                          – fleablood
                          Mar 20 at 20:20






                        • 2




                          $begingroup$
                          The question states that $ngt5$
                          $endgroup$
                          – Peter Foreman
                          Mar 20 at 20:22















                        $begingroup$
                        Why not $5^5 = 3125$.
                        $endgroup$
                        – fleablood
                        Mar 20 at 20:20




                        $begingroup$
                        Why not $5^5 = 3125$.
                        $endgroup$
                        – fleablood
                        Mar 20 at 20:20




                        2




                        2




                        $begingroup$
                        The question states that $ngt5$
                        $endgroup$
                        – Peter Foreman
                        Mar 20 at 20:22




                        $begingroup$
                        The question states that $ngt5$
                        $endgroup$
                        – Peter Foreman
                        Mar 20 at 20:22











                        0












                        $begingroup$

                        Hint $, 5^large 5+N! bmod 10^large 4 = 5^large 5(5^largecolor#c00 N! bmod 2^large 4).,$ Now recall $, beginalign 5, &equiv 1!pmod! color#c004 \ Rightarrow 5^largecolor#c00 4!&equiv 1^largecolor#c00 4!!!! pmod!color#c004^large 2endalign$






                        share|cite|improve this answer











                        $endgroup$

















                          0












                          $begingroup$

                          Hint $, 5^large 5+N! bmod 10^large 4 = 5^large 5(5^largecolor#c00 N! bmod 2^large 4).,$ Now recall $, beginalign 5, &equiv 1!pmod! color#c004 \ Rightarrow 5^largecolor#c00 4!&equiv 1^largecolor#c00 4!!!! pmod!color#c004^large 2endalign$






                          share|cite|improve this answer











                          $endgroup$















                            0












                            0








                            0





                            $begingroup$

                            Hint $, 5^large 5+N! bmod 10^large 4 = 5^large 5(5^largecolor#c00 N! bmod 2^large 4).,$ Now recall $, beginalign 5, &equiv 1!pmod! color#c004 \ Rightarrow 5^largecolor#c00 4!&equiv 1^largecolor#c00 4!!!! pmod!color#c004^large 2endalign$






                            share|cite|improve this answer











                            $endgroup$



                            Hint $, 5^large 5+N! bmod 10^large 4 = 5^large 5(5^largecolor#c00 N! bmod 2^large 4).,$ Now recall $, beginalign 5, &equiv 1!pmod! color#c004 \ Rightarrow 5^largecolor#c00 4!&equiv 1^largecolor#c00 4!!!! pmod!color#c004^large 2endalign$







                            share|cite|improve this answer














                            share|cite|improve this answer



                            share|cite|improve this answer








                            edited Mar 20 at 22:24

























                            answered Mar 20 at 21:34









                            Bill DubuqueBill Dubuque

                            213k29196654




                            213k29196654



























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