Apostol, Tom M. Introduction to Analytic Number Theory. Springer-Verlag, New York, 1976.

I have completed the first three chapters and am done with the majority of the problems in chapter four. The solutions are in a pdf document that is constantly being updated. I have broken up the document into individual chapters below. The following are all in pdf format.

Van Lint and Wilson. A Course in Combinatorics (Second Edition). Cambridge University Press, 2001.

Edit: People have been using the solutions to copy them down for assignments rather than to learn from them. As a result, I’m taking them down, at least for now.

14 thoughts on “Solutions

  1. Thanks! I just finished chapter 4 too and have worked through most of the problems. Keep working through the book and updating your solutions!

    • Dear Mr. Biel & Sean Li, I’m working on my own on Apostol & finished all problems for Ch. 4 except the very last, 30.(b). Can you give any hints? It sounds like just rearranging inequality expressions to arrive at his final: alpha*gamma <= alpha <= beta <= alpha*delta.
      When I took his 2 inequalities from 30.(a) & also alpha<=beta from 28., it doesn't seem to follow?

  2. It helped in me a lot specially in preparing my assignment ..Thanks . But I need solution of chapter 5 also. Kindly, provide it if possible.

  3. Answer to question 12.22 part c) has errors.

    I) The “proof” states that
    K^(1-sigma)/(1-sigma) <= K^(1/log(K))/(1 / log(K)) = e log(K)
    which implies that 1/(1-sigma) = 1 – 1/log(K)

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