Recent content by Preuton

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    LMU or Utrecht for MSc in Theoretical Physics?

    this question is for Landau, You said that you were studing in Utrecht, i would like know ¿How hard is to get in? More conretely in the theoretical physics programm, and are your grades the only thing in consideration or having research experience or other accomplishments can help getting...
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    How competitive are europe msc programs?

    cophenague program isn't too good? really?
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    What are the Best Universities in the US for Physics Exchange Programs?

    Miami?? i never heard of it as a good school anyone?
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    LMU or Utrecht for MSc in Theoretical Physics?

    I think just the opposite
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    How competitive are europe msc programs?

    anybody knows anithing about munich or cophenague??
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    How competitive are europe msc programs?

    Are you from uk? for what i heard above 70 % is great there
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    How competitive are europe msc programs?

    I´ve looked at the durham program an seems interesting i didnt had search for more universities in england apart for imperial. For utrecht and leiden , is the decision only made on your califications or do you get extra points for research or others activities? how good are your califications...
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    How competitive are europe msc programs?

    hi, i want a know if anyone has ever attended or is attending a msc physics course and will tell me how competitive they are , i am interested in : Utrecht Leiden Imperial LMU Munich Cophenague I guess it will be less competitive than phd programs since you have to pay it. thanks
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    What are the Best Universities in the US for Physics Exchange Programs?

    hi everybody, I´m a physics international student and i m planing to spent a year in a exchange program in the US. Most of the universities i have the possibility to go to are not very famous (at least i don't know very much about them ), so i would appreciate some help choosing the best ones...
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    Proving the Solution a=4 and n=2 for a^(1/n) = √a; a>0, n>1

    n^(n/(n-1))=n^(1+1/(n-1))=n+n^(1/(n-1)) for integers values of n n= integrer a=n^(1/(n-1))= only integrer for n=2; dem: function is decreasing , for n=2 , a=2 for n -> inf a=1
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    Proving the Solution a=4 and n=2 for a^(1/n) = √a; a>0, n>1

    a/n=b a^(1/n)=b b*n = b^n n=b^(n-1) b=n ^(1/(n-1)) a= n^(n/(n-1))With this you can see that if n and a has to be natural there is only one sol and if they don't there are infinite ones.
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    Proving the Solution a=4 and n=2 for a^(1/n) = √a; a>0, n>1

    the only solution or the onl solution with natural numbers?? If is the only solution you could try to plot it to see how they behave
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